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//Steven McHale //Tsunami Model //Shallow-Water Wave Equation //Crank-Nicholson Discretization clear; //clf; clc; // Constants g = 9.81; u0 = 0; v0 = 0; b = 0; h0 = 5030; // Define the x domain //ni = 151; ni=41; xmax = 100000; dx = xmax/(ni-1); x = [0:dx:xmax]; // Define the y domain //nj = 151; nj=41; ymax = 100000; dy = ymax/(nj-1); y = [0:dy:ymax]; tmax = 15; // Define the wavespeed wavespeed = u0 + sqrt(g*(h0 - b)); // Define time-domain dt = 0.68*dx/wavespeed; //t = [0:dt:tdomain]; t=[1:dt:tmax]; courant = wavespeed*dt/dx; // Build empty u, v, b matrices u=zeros(length(x), length(y), length(t)); v=zeros(length(x), length(y), length(t)); b=zeros(length(x), length(y)); // Define h h=zeros(length(x), length(y), length(t)); h(:,:,1) = 5000; h((45000/100000*(length(x)-1)+1):floor(55000/100000*(length(x)-1)+1),(45000/100000*(length(y)-1)+1):floor(55000/100000*(length(y)-1)+1),1) = 5030; //Define b for i = 1:length(x) if x(i) > 20001 b(:,i) = 0; elseif x(i) < 20000 b(:,i) = 5000/20000*(20000-x(i)); end end // Employ Lax for n=1:(length(t)-1) for i=2:(ni-1) for j=2:(nj-1) u(i,j,n+1) = ((u(i+1,j,n) + u(i-1,j,n) + u(i,j+1,n) + u(i,j-1,n))/4)... - 0.5*(dt/dx)*((u(i+1,j,n)^2)/2 - (u(i-1,j,n)^2)/2)... - 0.5*(dt/dy)*(v(i,j,n))*(u(i,j+1,n) - u(i,j-1,n)) - 0.5*g*(dt/dx)*(h(i+1,j,n)-h(i-1,j,n)); v(i,j,n+1) = ((v(i+1,j,n) + v(i-1,j,n) + v(i,j+1,n) + v(i,j-1,n))/4)... - 0.5*(dt/dy)*((v(i,j+1,n)^2)/2 - (v(i,j+1,n)^2)/2)... - 0.5*(dt/dx)*(u(i,j,n))*(v(i+1,j,n) - v(i-1,j,n)) - 0.5*g*(dt/dy)*(h(i,j+1,n)-h(i,j-1,n)); h(i,j,n+1) = ((h(i+1,j,n) + h(i-1,j,n) + h(i,j+1,n) + h(i,j-1,n))/4)... - 0.5*(dt/dx)*(u(i,j,n))*((h(i+1,j,n)-b(i+1,j)) - (h(i-1,j,n)-b(i-1,j)))... - 0.5*(dt/dy)*(v(i,j,n))*((h(i,j+1,n)-b(i,j+1)) - (h(i,j-1,n)-b(i,j-1)))... - 0.5*(dt/dx)*(h(i,j,n)-b(i,j))*(u(i+1,j,n)- u(i-1,j,n))... - 0.5*(dt/dy)*(h(i,j,n)-b(i,j))*(v(i,j+1,n) - v(i,j-1,n)); end end // Define Boundary Conditions u(1,:,n+1) = 2.5*u(2,:,n+1) - 2*u(3,:,n+1) + 0.5*u(4,:,n+1); u(length(x),:,n+1) = 2.5*u(ni-1,:,n+1) - 2*u(ni-2,:,n+1) + 0.5*u(ni-3,:,n+1); u(:,1,n+1) = 2.5*u(:,2,n+1) - 2*u(:,3,n+1) + 0.5*u(:,4,n+1); u(:,length(y),n+1) = 2.5*u(:,nj-1,n+1) - 2*u(:,nj-2,n+1) + 0.5*u(:,nj-3,n+1); v(1,:,n+1) = 2.5*v(2,:,n+1) - 2*v(3,:,n+1) + 0.5*v(4,:,n+1); v(length(x),:,n+1) = 2.5*v(ni-1,:,n+1) - 2*v(ni-2,:,n+1) + 0.5*v(ni-3,:,n+1); v(:,1,n+1) = 2.5*v(:,2,n+1) - 2*v(:,3,n+1) + 0.5*v(:,4,n+1); v(:,length(y),n+1) = 2.5*v(:,nj-1,n+1) - 2*v(:,nj-2,n+1) + 0.5*v(:,nj-3,n+1); h(1,:,n+1) = 2.5*h(2,:,n+1) - 2*h(3,:,n+1) + 0.5*h(4,:,n+1); h(length(x),:,n+1) = 2.5*h(ni-1,:,n+1) - 2*h(ni-2,:,n+1) + 0.5*h(ni-3,:,n+1); h(:,1,n+1) = 2.5*h(:,2,n+1) - 2*h(:,3,n+1) + 0.5*h(:,4,n+1); h(:,length(y),n+1) = 2.5*h(:,nj-1,n+1) - 2*h(:,nj-2,n+1) + 0.5*h(:,nj-3,n+1); end
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function z=zeros(n,m) [lhs,rhs]=argn(0) if rhs==1 then z=0*ones(n);return;end if rhs==2 then z=0*ones(n,m);return;end
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// Exa 2.35 clc; clear; close; // Given data N_A= 4.4*10^22/10^8;// in /m^3 N_D= 10^3*N_A;// in /m^3 ni= 2.5*10^13;// /cm^3 Vt= 26;// in mV Vt= Vt*10^-3;// in V Vj= Vt*log(N_A*N_D/ni^2);// in V disp(Vj,"The junction potential in volts is : ")
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//(12.11) Moist air at 30C and 50% relative humidity enters a dehumidifier operating at steady state with a volumetric flow rate of 280 m3/min. The moist air passes over a cooling coil and water vapor condenses. Condensate exits the dehumidifier saturated at 10C. Saturated moist air exits in a separate stream at the same temperature. There is no significant loss of energy by heat transfer to the surroundings and pressure remains constant at 1.013 bar. Determine (a) the mass flow rate of the dry air, in kg/min, (b) the rate at which water is condensed, in kg per kg of dry air flowing through the control volume, and (c) the required refrigerating capacity, in tons. //solution //variable initialization T1 = 30 //in degree celcius AV1 = 280 //in m^3/min psi1 = .5 //relative humidity at the inlet T2 = 10 //in degree celcius p = 1.013 //pressure in bar //part(a) //from table A-2 pg1 = .04246 //in bar pv1 = psi1*pg1 //in bar pa1 = p-pv1 //partial pressure of the dry air in bar Rbar = 8314 //universal gas constant Ma = 28.97 //molar mass of air madot = AV1/[(Rbar/Ma)*((T1+273)/(pa1*10^5))] //common mass flow rate of the dry air in kg/min printf('the mass flow rate of the dry air in kg/min is: %f',madot) //part(b) omega1 = .622*[pv1/(p-pv1)] //from table A-2 pv2 = .01228 //in bar omega2 = .622*[pv2/(p-pv2)] mwdotbymadot = omega1-omega2 printf('\n\nthe rate at which water is condensed, in kg per kg of dry air flowing through the control volume is: %f',mwdotbymadot) //part(c) //from table A-2 and A-22 ha2 = 283.1 //in kg/kj ha1 = 303.2 //in kg/kj hg1 = 2556.3 //in kg/kj hg2 = 2519.8 //in kg/kj hf2 = 42.01 //in kg/kj Qcvdot = madot*[(ha2-ha1)-omega1*hg1+omega2*hg2+(omega1-omega2)*hf2] //in kj/min printf('\n\nthe required refrigerating capacity, in tons is: %f',Qcvdot/211)
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//Example 4.26 //use of uppercase conversion characters in printf function a = hex2dec('80ec'); b = 0.3e-12; printf("%4x %10.2e\n\n", a, b); printf("%4X %10.2E", a, b);
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//1.11 clc; //when conduction period is 2*pi amplitude=200; pd=1.8; power_loss_average= amplitude*pd*2*%pi/(2*%pi); printf("power loss average when conduction period is 2*pi= %.0f W",power_loss_average) //when conduction period is pi amplitude=400; pd=1.9; power_loss_average= amplitude*pd*%pi/(2*%pi); printf("\npower loss average when conduction period is pi= %.0f W",power_loss_average)
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//EXAMPLE 6.9 //Determination of ROC clc; clear; z=%z; a=2*z^4+16*z^3+44*z^2+56*z+32; b=3*z^4+3*z^3-15*z^2+18*z-12; [h1,g1]=factors(a); [h2,g2]=factors(b); disp(h1,'h1 = '); disp(h2,'h2 = '); c=a/b; disp(c,'function is = '); plzr(c);
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//effective area of hertzian dipole //given clc f=0.2d+9//hertz Vo=3d+8//m/s lemda=Vo/f Ae=(lemda^2/(4*%pi))//metre^2//ERROR Ae=round(Ae*1000)/1000///rounding off decimals disp(Ae,'the effective area of a half wave dipole in metre^2')//m^2 //ERROR in the calculation of the book as effective area includes lemda square not cube.
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clc clear //Initialization of variables area1=2.7 len=3.4 scale=60 area2=2.75 dia=12 //ft d2=2.5 //ft L=15/12 //ft n=250 //rpm F=600 //lb r=3 //ft //calculations Ah=dia^2 *%pi/4 Ac=(dia^2 -d2^2)*%pi/4 Pih=area1/len *scale Pic=area2/len *scale Hihp=Pih*L*Ah*n/33000 Cihp=Pic*L*Ac*n/33000 Tihp=Hihp+Cihp Bhp=2*%pi*r*F*n/33000 Fhp=Tihp-Bhp eff=Bhp/Tihp *100 //results printf("Ihp = %.1f ihp",Tihp) printf("\n Bhp = %.1f bhp",Bhp) printf("\n Fhp = %.1f fhp",Fhp) printf("\n Efficiency = %.1f percent",eff) disp("The answer is a bit different due to rounding off error in the textbook.")
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// A Texbook on POWER SYSTEM ENGINEERING // A.Chakrabarti, M.L.Soni, P.V.Gupta, U.S.Bhatnagar // DHANPAT RAI & Co. // SECOND EDITION // PART I : GENERATION // CHAPTER 7: TARIFFS AND ECONOMIC ASPECTS IN POWER GENERATION // EXAMPLE : 7.21 : // Page number 81-82 clear ; clc ; close ; // Clear the work space and console // Given data t0 = 0.0 // Time 12 morning l0 = 4.0 // Load at 12 morning(kW*1000) t1 = 1.0 // Time 1 a.m l1 = 3.5 // Load at 1 a.m(kW*1000) t2 = 2.0 // Time 2 a.m l2 = 3.0 // Load at 2 a.m(kW*1000) t3 = 3.0 // Time 3 a.m l3 = 3.0 // Load at 3 a.m(kW*1000) t4 = 4.0 // Time 4 a.m l4 = 3.5 // Load at 4 a.m(kW*1000) t5 = 5.0 // Time 5 a.m l5 = 3.0 // Load at 5 a.m(kW*1000) t6 = 6.0 // Time 6 a.m l6 = 6.0 // Load at 6 a.m(kW*1000) t7 = 7.0 // Time 7 a.m l7 = 12.5 // Load at 7 a.m(kW*1000) t8 = 8.0 // Time 8 a.m l8 = 14.5 // Load at 8 a.m(kW*1000) t9 = 9.0 // Time 9 a.m l9 = 13.5 // Load at 9 a.m(kW*1000) t10 = 10.0 // Time 10 a.m l10 = 13.0 // Load at 10 a.m(kW*1000) t11 = 11.0 // Time 11 a.m l11 = 13.5 // Load at 11 a.m(kW*1000) t113 = 11.50 // Time 11.30 a.m l113 = 12.0 // Load at 11.30 am(kW*1000) t12 = 12.0 // Time 12 noon l12 = 11.0 // Load at 12 noon(kW*1000) t123 = 12.50 // Time 12.30 noon l123 = 5.0 // Load at 12.30 noon(kW*1000) t13 = 13.0 // Time 1 p.m l13 = 12.5 // Load at 1 p.m(kW*1000) t133 = 13.50 // Time 1.30 p.m l133 = 13.5 // Load at 1.30 p.m(kW*1000) t14 = 14.0 // Time 2 p.m l14 = 14.0 // Load at 2 p.m(kW*1000) t15 = 15.0 // Time 3 p.m l15 = 14.0 // Load at 3 p.m(kW*1000) t16 = 16.0 // Time 4 p.m l16 = 15.0 // Load at 4 p.m(kW*1000) t163 = 16.50 // Time 4.30 p.m l163 = 18.0 // Load at 4.30 p.m(kW*1000) t17 = 17.0 // Time 5 p.m l17 = 20.0 // Load at 5 p.m(kW*1000) t173 = 17.50 // Time 5.30 p.m l173 = 17.0 // Load at 5.30 p.m(kW*1000) t18 = 18.0 // Time 6 p.m l18 = 12.5 // Load at 6 p.m(kW*1000) t19 = 19.0 // Time 7 p.m l19 = 10.0 // Load at 7 p.m(kW*1000) t20 = 20.0 // Time 8 p.m l20 = 7.5 // Load at 8 p.m(kW*1000) t21 = 21.0 // Time 9 p.m l21 = 5.0 // Load at 9 p.m(kW*1000) t22 = 22.0 // Time 10 p.m l22 = 5.0 // Load at 10 p.m(kW*1000) t23 = 23.0 // Time 11 p.m l23 = 4.0 // Load at 11 p.m(kW*1000) t24 = 24.0 // Time 12 morning l24 = 4.0 // Load at 12 morning(kW*1000) // Calculations t = [t0,t1,t2,t3,t4,t5,t6,t7,t8,t9,t10,t11,t12,t13,t14,t15,t16,t17,t18,t19,t20,t21,t22,t23,t24] l = [l0,l1,l2,l3,l4,l5,l6,l7,l8,l9,l10,l11,l12,l13,l14,l15,l16,l17,l18,l19,l20,l21,l22,l23,l24] a = gca() ; a.thickness = 2 // sets thickness of plot plot(t,l,'ro-') // Plot of Chronological load curve T = [0,0.5,1,1.5,2.5,4.5,6,7,9,9.5,10,11,12,13,15.5,18.5,20.5,23.5,24] // Solved time L = [20,18,17,15,14.5,14,13.5,13,12.5,12,11,10,7.5,6,5,4,3.5,3,3] // Solved load plot(T,L,'--mo') // Plot of load duration curve a.x_label.text = 'Time & No. of hours' // labels x-axis a.y_label.text = 'Load in 10^3 kW' // labels y-axis xtitle("Fig E7.2 . Plot of Chronological load curve and load duration curve") xset('thickness',2) // sets thickness of axes xstring(17.5,17,'Chronological load curve') xstring(1.1,17,'Load duration curve') // Results disp("PART I - EXAMPLE : 7.21 : SOLUTION :-") printf("\nThe chronological load curve and the load duration curve is shown in the Figure E7.2\n") printf("\nNOTE: The time is plotted in 24 hours format')
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//calculating the actual value of current, measured value of current and percentage error clc; Eo=10-((10*1000)/(1000+1000)); Zo=((1000*1000)/(1000+1000))+500; Io=Eo/Zo; disp(Io,'Actual value of current (A)=') Zl=100; Il=Eo/(Zo+Zl); disp(Il,'Measured value of current (A)=') PE=((Il-Io)/Io)*100; disp(PE,'Percentage loading error=')
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// ----------------------------------------------------------------------------- // QUELQUES MATRICES UTILES DANS LES CALCULS // ----------------------------------------------------------------------------- // vecteurs pour construire des matrices one = ones(M,1); // vecteur colonne à M lignes qui ne contient que des 1 anotherOne = ones(M-1,1); // matrices pour construire des dérivées identity = diag(one,0); // matrice identité de taille M surDiag = diag(anotherOne,1); // matrice carrée de taille M dont la surdiagonale ne contient que des 1, le reste est nul sousDiag = diag(anotherOne,-1); // matrice carrée de taille M dont la sousdiagonale ne contient que des 1, le reste est nul // matrices pour calculer des dérivées. // elles sont un peu modifiées pour prendre en compte des conditions aux limites matriceDeriveePremiere_ini = surDiag - sousDiag; // pour calculer les dérivées de L,A,N matriceDeriveePremiere_ini(1,2) = 0; // condition au bord de Neumann (flux nul) matriceDeriveePremiere = matriceDeriveePremiere_ini; matriceDeriveePremiere(round(e0/dz),round(e0/dz)+1) = 0; // condition au bord de Neumann (flux nul) matriceDeriveePremiere(round(e0/dz),round(e0/dz)-1) = 0; // condition au bord de Neumann (flux nul) matriceDeriveeSeconde_ini = -2*identity + surDiag + sousDiag; matriceDeriveeSeconde_ini(1,2) = 2; // condition au bord de Neumann (flux nul) matriceDeriveeSeconde = matriceDeriveeSeconde_ini; //matriceDeriveeSeconde(round(e0/dz),round(e0/dz)+1) = 0; // condition au bord de Dirichlet (prise en compte avec l'ajout d'un vecteur conditions aux limites) // en fait on peut utiliser ça en fixant la valeur de N au niveau de l'épaisseur (côté eau) // matrice utilisée pour calculer la valeur de l'intégrale de la dérivée de la vitesse par la méthode des rectangles à droite matriceVitesse = identity; for i = 1 : M matriceVitesse = matriceVitesse + surDiag^i; end matriceVitesse = matriceVitesse';
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lugend lugendan N;GEN;SG astuda lienette astunu V;PRF;POT;PL;2;POS;PRS ižand ižandad N;NOM;PL mečče mečiči N;PROL;PL mečče mečinny N;BYWAY;PL mečče mečätä N;PRIV;SG mečče mečin N;INS;PL mečče mečäd N;NOM;PL mečče mecači N;PROL;SG astuda en astunu V;IPFV;IND;SG;1;NEG;PST poige poige N;NOM;SG licei licejad N;PRT;SG voine voinale N;AT+ALL;SG astuda älgäh astugah V;IMP;PL;3;NEG astuda älgämme astugam V;IMP;PL;1;NEG astuda en oliš astunu V;PRF;COND;SG;1;NEG;PRS kohemdamiine kohemdamiižen N;GEN;SG astuda ei liene astunu V;PRF;POT;SG;3;NEG;PRS külä küläs N;IN+ESS;SG diädö diädöd N;PRT;SG korpus korpussah N;IN+ALL;SG kuolta kuol’t’t’ih V;IPFV;IND;PL;3;POS;PST oma omas ADJ;IN+ESS;SG kilometr kilometrid N;NOM;PL mečče mečäl N;AT+ESS;SG kirguda kirguttih V;IPFV;IND;PL;3;POS;PST mečče mecad N;NOM;PL kiškoi kiškojat N;NOM;PL taluoi taluoid N;NOM;PL olda olen V;IND;SG;1;POS;PRS suuri suureh ADJ;IN+ALL;SG astuda astunet V;POT;SG;2;POS;PRS astuda astuitte V;IPFV;IND;PL;2;POS;PST eht’ ehtal N;AT+ESS;SG mečče mečänke N;COM;SG peldo peldo N;NOM;SG astuda emme astunuiš V;IPFV;COND;PL;1;NEG;PST storož storožan N;GEN;SG astuda astužimme V;COND;PL;1;POS;PRS mua muad N;PRT;SG astuda en astune V;POT;SG;1;NEG;PRS astuda oližin astunu V;PRF;COND;SG;1;POS;PRS mua muad N;IN+ESS;SG taluoi taluoin N;GEN;SG afstriiskuoi afstriiskuoile ADJ;AT+ALL;SG mečče mecaks N;TRANS;SG mečče mečissuai N;APPRX;PL časoune časounas N;IN+ESS;SG mečče meciči N;PROL;PL akke akkannu N;FRML;SG külä külä N;NOM;SG mečče mečile N;AT+ALL;PL toivottada toivotan V;IND;SG;1;POS;PRS nel’lanpäiv nel’lanpäivän N;BYWAY;SG kävyda kävüimme V;IPFV;IND;PL;1;POS;PST salvo salvospiäi N;IN+ABL;SG taluoi taluoiz N;IN+ESS;SG tulda tulou V;IND;SG;3;POS;PRS astuda on astunu V;PRF;IND;SG;3;POS;PRS keskuč keskučan N;GEN;SG mečče meccihe N;IN+ALL;PL pedäi pedäi N;NOM;SG mečče mečäs N;IN+ABL;SG astuda ei astune V;POT;SG;3;NEG;PRS pidädä pidi V;IPFV;IND;SG;3;POS;PST miez miehele N;AT+ALL;SG taluoi taluois N;IN+ESS;SG poige poigal N;AT+ESS;SG astuda oldaiš astuttu V;PRF;COND;PL;3;POS;PRS mečče mecas N;IN+ESS;SG mečče mečis N;IN+ABL;PL astuda ei oldanuiš astuttu V;PRF;COND;PL;3;NEG;PST koht kohtad N;PRT;SG mägi mägi N;NOM;SG kird’aine kird’ašt N;PRT;SG astuda emme astune V;POT;PL;1;NEG;PRS miez miehel N;AT+ESS;SG külä küläl N;AT+ESS;SG astuda olnuiš astunu V;PRF;COND;SG;3;POS;PST grib gribad N;PRT;SG mečče mečälpiäi N;AT+ABL;SG pala palad N;NOM;PL
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clc;funcprot(0); //Example 5.1 //Initializing the variables l = 60 ; //Length of pipeline rho = 1000; // Density of liquid a = 0.02; //Acceleration of fluid //Calculations delP = rho*l*a; //Change in pressure disp(delP/1000,"Increase of pressure difference required (kN/m2):");
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//variable initialization h=1.054*10^-34; //planck's constant (joule-second) x=10^-14; //dimension of the nucleus (meter) e=1.6*10^-19; //charge of electron (coulomb) m=1.67*10^-27; //mass of proton (kg) //(i) Uncertainty in the momentum of electron p_uncer=h/x; //The uncertainty in the momentum of electron (kg m/s) //(ii) kinetic energy of proton T=(p_uncer^2)/(2*m*e*10^6); //kinetic energy of proton (MeV) printf("\n(i) The uncertainty in the momentum of electron = %.3e kg m/s\n(ii) Kinetic energy of proton = %.2f MeV\n The binding energies of nuclei are of this order.",p_uncer,T);
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clc; //Example 24.3 //page no 352 printf("Example 24.3 page no 352\n\n"); //classification of small speherical particles of charcoal with a specific gravity of 2.2 //the particles are falling in a vertical tower against a rising current of air //we have to calculate the minimum size of charcoal that will settle down to the bottom of the tower rho =0.075//density of air,lb/ft^3 meu=1.23e-5//viscosity of air,lb/ft.s //assume stokes law to apply SG=2.2//specific gravity of charcoal rho_w=62.4//density of water rho_p=SG*rho_w//density of charcoal v=15//velocity of air g=32.2//grav. acc D_p1=(18*meu*v/(g*rho_p))^0.5 K1 = D_p1*(g*rho*rho_p/meu^2)^(1/3)//settling factor printf("\n settling factor K1=%f ",K1); //from value of K,stokes law does not apply //therefore,assume Intermediate range law applies D_p =((v*rho^0.29*meu^0.43)/(0.153*(g*rho_p)^0.71))^(1/1.14) printf("\n particle diameter= D_p=%f ft ",D_p); K_n=(D_p/D_p1)*K1 printf("\n final settling factor K_n=%f",K_n) //since the result is correct for the intermediate range
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//Given that density = 7900 //in kg/m^3 L = 3*10^-2 //in meter w = 1*10^-3 //in meter t = 0.50*10^-3 //in meter MFe = 2.1*10^-23 //in J/T f = 10/100 M = 55.847*10^-3 //in kg/mol Na = 6.023*10^23 //in /mol //Sample Problem 32-2 printf("**Sample Problem 32-2**\n") N = density*L*w*t/M * Na MD = N*f*MFe printf("The needles magnetic dipole moment is %1.2eJ/T", MD)
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clc; v=440; // rated voltage of distribution circuit im=1200; // maximum current that can be supplied n=0.85; // efficiency of induction motor pf=0.8; // power factor of motor ir=5; // ratio of starting current to full load current disp('case a'); il=im/ir; //rated line current p=sqrt(3)*v*il*n*pf; printf('Maximum KW rating is %f KW\n',p/1000); disp('case b'); x=0.8; // rated of applied voltage and stepped down voltage il=im/(x^2*ir); //rated line current p=sqrt(3)*v*il*n*pf; printf('Maximum KW rating is %f KW\n',p/1000); disp('case c'); // star-delta converter is same as autotransformer starter with 57.8 % tapping therefore il=im/(0.578^2*ir); //rated line current p=sqrt(3)*v*il*n*pf; printf('Maximum KW rating is %f KW\n',p/1000);
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// Scilab code Exa4.5.2: To calculate Q-value for the reaction : Page 183 (2011) M_Cf = 252.081621; // Mass of califronium, amu M_Cm = 248.072343; // Mass of curium, amu M_He = 4.002603; // Mass of alpha particle, amu Q = [M_Cf-M_Cm-M_He]*931.49; // Q-value, MeV printf("\nThe Q-value for the reaction : %4.2f MeV", Q) // Result // The Q-value for the reaction : 6.22 MeV
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errcatch(-1,"stop");mode(2);//Example 1_47 ; ; //To find the thickness of the glass plate lemda=5000 //units in angstroam lemda=5000*10^-8 //units in cm s_beta=6 u=1.5 t=((s_beta)*lemda)/(u-1) printf("The thickness of the glass plate is %.4f cm",t) exit();
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//Exa 7.19 clc; clear; close; // given : f=6 // frequency in GHz f=6*10^9 // frequency in Hz c=3*10^8 // speed of light in m/s lambda=c/f // wavelength in m d=10 // aperture length in cm d=10*10^-2 // aperture length in m w=5 // aperture width in cm w=5*10^-2 // aperture width in m G_p=(4.5*w*d)/(lambda)^2 // power gain G_p=10*log10(G_p) // power gain in dB D=(7.5*w*d)/(lambda)^2 // Directivity D=10*log10(D) // directivity in dB disp(G_p,"power gain in dB:") disp(D,"Directivity in dB:")
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ex8_9.sce
// Exa 8.9 clc; clear; close; format('v',7) // Given data N = 500; R = 4;// in ohm d_mean = 0.25;// in m a = 700;// in mm^2 a = a * 10^-6;// in m V = 6;// in V miu_r = 550; miu_o = 4*%pi*10^-7; l_i = %pi*d_mean;// in m S = l_i/(miu_o*miu_r*a);// in AT/Wb I = V/R;// in A // Calculation of mmf mmf = N*I;// in AT // total flux phi = mmf/S;// in Wb phi = phi * 10^6;// in µWb disp(phi,"The total flux in the ring in µWb is"); // Note: In the book the value of flux calculated correct in µWb but at last they print only in Wb, so the answer in the book is wrong.
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newtonraphsonPolinomial.sci
function [raiz, x, iter, ea]=newtonraphsonPolinomial(x0,a,f,tol,imax) iter = 0; // inicializa numero de iteracoes xr = x0; // inicializa raiz aproximada com a inicial x(iter+1)=x0; // insere raiz inicial no vetor de raizes while (1) xrold = xr; [fp,dfp]=f(xrold,a) xr = xrold - fp/dfp; // aplica formula de Newton iter = iter+1; // incrementa numero de iteracoes x(iter+1) = xr; // insere raiz aproximada no respectivo vetor if(xr ~= 0) then // calcula erro relativo ea(iter)=abs((xr-xrold)/xr); end; if(ea(iter) <= tol) then // se erro relativo menor que tol, FIM raiz = xr; return; end; if(iter >= imax) then // se excedeu num. maximo de iteracoes, FIM error('Número Máximo de Iterações Alcançado'); end; end endfunction
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<start> <upsFile>RMCRT_test_1L.ups</upsFile> <gnuplot> <script>plotScript.gp</script>s <title>GPU::RMCRT order-of-accuracy \\n 1 timestep (41^3)</title> <ylabel>Error</ylabel> <xlabel># of Rays</xlabel> </gnuplot> <AllTests> <replace_lines> <max_Timesteps>1</max_Timesteps> <randomSeed> true </randomSeed> <resolution> [41,41,41] </resolution> </replace_lines> </AllTests> <Test> <Title>2</Title> <sus_cmd> sus -gpu -nthreads 2 </sus_cmd> <postProcess_cmd>RMCRT_wrapper -bm 1 -L 0</postProcess_cmd> <x>2</x> <replace_lines> <nDivQRays> 2 </nDivQRays> </replace_lines> </Test> <Test> <Title>4</Title> <sus_cmd> sus -gpu -nthreads 2 </sus_cmd> <postProcess_cmd>RMCRT_wrapper -bm 1 -L 0</postProcess_cmd> <x>4</x> <replace_lines> <nDivQRays> 4 </nDivQRays> </replace_lines> </Test> <Test> <Title>8</Title> <sus_cmd> sus -gpu -nthreads 2 </sus_cmd> <postProcess_cmd>RMCRT_wrapper -bm 1 -L 0</postProcess_cmd> <x>8</x> <replace_lines> <nDivQRays> 8 </nDivQRays> </replace_lines> </Test> <Test> <Title>16</Title> <sus_cmd>sus -gpu -nthreads 2 </sus_cmd> <postProcess_cmd>RMCRT_wrapper -bm 1 -L 0</postProcess_cmd> <x>16</x> <replace_lines> <nDivQRays> 16 </nDivQRays> </replace_lines> </Test> <Test> <Title>32</Title> <sus_cmd>sus -gpu -nthreads 2 </sus_cmd> <postProcess_cmd>RMCRT_wrapper -bm 1 -L 0</postProcess_cmd> <x>32</x> <replace_lines> <nDivQRays> 32 </nDivQRays> </replace_lines> </Test> <Test> <Title>64</Title> <sus_cmd> sus -gpu -nthreads 2 </sus_cmd> <postProcess_cmd>RMCRT_wrapper -bm 1 -L 0</postProcess_cmd> <x>64</x> <replace_lines> <nDivQRays> 64 </nDivQRays> </replace_lines> </Test> <Test> <Title>128</Title> <sus_cmd> sus -gpu -nthreads 2 </sus_cmd> <postProcess_cmd>RMCRT_wrapper -bm 1 -L 0 -plot true</postProcess_cmd> <x>128</x> <replace_lines> <nDivQRays> 128 </nDivQRays> </replace_lines> </Test> <Test> <Title>256</Title> <sus_cmd> sus -gpu -nthreads 2 </sus_cmd> <postProcess_cmd>RMCRT_wrapper -bm 1 -L 0 </postProcess_cmd> <x>256</x> <replace_lines> <nDivQRays> 256 </nDivQRays> </replace_lines> </Test> <Test> <Title>512</Title> <sus_cmd> sus -gpu -nthreads 2 </sus_cmd> <postProcess_cmd>RMCRT_wrapper -bm 1 -L 0 -plot true</postProcess_cmd> <x>512</x> <replace_lines> <nDivQRays> 512 </nDivQRays> </replace_lines> </Test> </start>
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kiks_delete_object.sci
function [res] = kiks_delete_object(id,objtype) // Ouput variables initialisation (not found in input variables) res=[]; // Display mode mode(0); // Display warning for floating point exception ieee(1); // ----------------------------------------------------- // (c) 2000-2004 Theodor Storm <theodor@tstorm.se> // http://www.tstorm.se // ----------------------------------------------------- global("KIKS_BALLARRAY","KIKS_BALL_HDL","KIKS_BALLDATA","KIKS_LIGHTARRAY","KIKS_LIGHT_HDL","KIKS_LIGHTDATA","KIKS_ROUNDOBJDATA","KIKS_ROUNDOBJARRAY","KIKS_GUI_HDL","KIKS_2DVISUALIZE"); if mtlb_logic(mtlb_double(objtype),"==",1) then [rows,cols] = size(mtlb_double(KIKS_LIGHTARRAY)); if cols==0 then return;end; newarray = []; j = 0; for i = 1:cols j = j+1; if mtlb_logic(mtlb_double(mtlb_e(KIKS_LIGHTARRAY,i)),"~=",mtlb_double(id)) then newarray(1,j) = matrix(mtlb_e(KIKS_LIGHTARRAY,i),1,-1); else j = j-1; end; end; KIKS_LIGHTARRAY = newarray; if mtlb_logic(mtlb_double(KIKS_2DVISUALIZE),">",0) then // !! L.25: Matlab function sprintf not yet converted, original calling sequence used // !! L.25: Matlab function findobj not yet converted, original calling sequence used // L.25: Name conflict: function name changed from findobj to %findobj o = findobj("tag",sprintf("@lightobj %d",id)); mtlb_delete(o); end; [rows,cols] = size(KIKS_LIGHTARRAY); if cols>0 then // !! L.31: Matlab function sprintf not yet converted, original calling sequence used // !! L.31: Matlab function findobj not yet converted, original calling sequence used // L.31: Name conflict: function name changed from findobj to %findobj o = findobj("tag",sprintf("@lightobj %d",KIKS_LIGHTARRAY(1))); // !! L.32: Matlab function set not yet converted, original calling sequence used // L.32: Name conflict: function name changed from set to %set set(o,"Selected","on"); // !! L.33: Matlab function findobj not yet converted, original calling sequence used // L.33: Name conflict: function name changed from findobj to %findobj h = findobj("Tag","deleteobj"); // !! L.34: Matlab function sprintf not yet converted, original calling sequence used // !! L.34: Matlab function set not yet converted, original calling sequence used // L.34: Name conflict: function name changed from set to %set set(h,"Callback",sprintf("kiks_delete_object(%d,%d)",KIKS_LIGHTARRAY(1),2)); // !! L.35: Matlab function set not yet converted, original calling sequence used // L.35: Name conflict: function name changed from set to %set set(h,"Enable","on"); else // !! L.37: Matlab function findobj not yet converted, original calling sequence used // L.37: Name conflict: function name changed from findobj to %findobj //h = findobj("Name","KiKS"); // !! L.38: Matlab function findobj not yet converted, original calling sequence used // L.38: Name conflict: function name changed from findobj to %findobj o = findobj("tag","deleteobj"); // !! L.39: Matlab function set not yet converted, original calling sequence used // L.39: Name conflict: function name changed from set to %set set(o,"Enable","off"); end; else // ball [rows,cols] = size(mtlb_double(KIKS_BALLARRAY)); if cols==0 then return;end; newarray = []; xp = floor(mtlb_double(KIKS_BALLDATA(id,1))); yp = floor(mtlb_double(KIKS_BALLDATA(id,2))); kiks_arena_subball(id,xp,yp); j = 0; for i = 1:cols j = j+1; if mtlb_logic(mtlb_double(mtlb_e(KIKS_BALLARRAY,i)),"~=",mtlb_double(id)) then newarray(1,j) = matrix(mtlb_e(KIKS_BALLARRAY,i),1,-1); else j = j-1; KIKS_BALLDATA(mtlb_e(KIKS_BALLARRAY,i),:) = [0,0,0,0,0]; end; end; KIKS_BALLARRAY = newarray; if mtlb_logic(mtlb_double(KIKS_2DVISUALIZE),">",0) then // !! L.63: Matlab function sprintf not yet converted, original calling sequence used // !! L.63: Matlab function findobj not yet converted, original calling sequence used // L.63: Name conflict: function name changed from findobj to %findobj o = findobj("tag",sprintf("@ballobj %d",id)); mtlb_delete(o); end; [rows,cols] = size(KIKS_BALLARRAY); if cols>0 then // !! L.69: Matlab function sprintf not yet converted, original calling sequence used // !! L.69: Matlab function findobj not yet converted, original calling sequence used // L.69: Name conflict: function name changed from findobj to %findobj o = findobj("tag",sprintf("@ballobj %d",KIKS_BALLARRAY(1))); // !! L.70: Matlab function set not yet converted, original calling sequence used // L.70: Name conflict: function name changed from set to %set set(o,"Selected","on"); // !! L.71: Matlab function findobj not yet converted, original calling sequence used // L.71: Name conflict: function name changed from findobj to %findobj h = findobj("Tag","deleteobj"); // !! L.72: Matlab function sprintf not yet converted, original calling sequence used // !! L.72: Matlab function set not yet converted, original calling sequence used // L.72: Name conflict: function name changed from set to %set set(h,"Callback",sprintf("kiks_delete_object(%d,%d)",KIKS_BALLARRAY(1),2+KIKS_BALLDATA(KIKS_BALLARRAY(1),5))); // !! L.73: Matlab function set not yet converted, original calling sequence used // L.73: Name conflict: function name changed from set to %set set(h,"Enable","on"); else // !! L.75: Matlab function findobj not yet converted, original calling sequence used // L.75: Name conflict: function name changed from findobj to %findobj //h = findobj("Name","KiKS"); // !! L.76: Matlab function findobj not yet converted, original calling sequence used // L.76: Name conflict: function name changed from findobj to %findobj o = findobj("tag","deleteobj"); // !! L.77: Matlab function set not yet converted, original calling sequence used // L.77: Name conflict: function name changed from set to %set set(o,"Enable","off"); end; end; endfunction
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manasdas17/kiks-scilab
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kiks_gui_eventhandler.sci
function [] = kiks_gui_eventhandler(win,x,y,ibut) printf("Event handler %d\n", ibut); if ibut == -1000 then kiks_quit; end; endfunction;
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potensio_demo.sci
function potensio_demo() for x=1:10 p = cmd_analog_in(1,2); if(p>uint16(0) & p<uint16(320)) cmd_digital_out(1,11,1); sleep(1000); cmd_digital_out(1,11,0); elseif p>=uint16(320) & p<=uint16(900) cmd_digital_out(1,10,1); sleep(1000); cmd_digital_out(1,10,0); elseif p>uint16(900) & p<=uint16(1023) cmd_digital_out(1,9,1); sleep(1000); cmd_digital_out(1,9,0); end end endfunction
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ex9_9.sce
clc; clear all; m = 9.1e-31; // Mass of electron in kg h = 6.62e-34; // Planck's constant in Js c = 3e8; // Velocity of light in vaccum lambda = 1.5e-10; // Wavelength of light in meters E = 0.5e-16; // Energy of electron in J Nlambda = ((h*c)/lambda)-E;//'Energy of scattered electron disp('J',Nlambda,'Energy of scattered electron is ');
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Ex6_17.sce
clc // Given that I = 1e5 // Power intensity of laser beam in W/mm^2 t = 0.5 // Thickness of tungsten sheet in mm d = 200 // Drill diameter in micro meter P = 3e4 // Energy required per unit volume to vapourize tungsten in J/cm^3 p_e = 10 // Percentage efficiency T_m = 3400 // Melting temperture of tungsten in °C k = 2.15 // Thermal conductivity of tungsten in W/cm-°C // Sample Problem 17 on page no. 403 printf("\n # PROBLEM 6.17 # \n") H = (p_e/100)*(I)*(100) v = H/P T = t*(0.1)/(v) printf("\n The time required to drill a through hole = %f sec",T)
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hohiroki/Scilab_TBC
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sce
Ex20_6.sce
errcatch(-1,"stop");mode(2);//Example 20.6 emf=120//in Volt R=10//in Ohm e_back=70 I=emf/R disp("Solution a") disp(I,"Maximum Current in A=") disp("Solution b") I=(emf-e_back)/R; disp(I,"Current in A=") exit();
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40_16.sce
//Problem 40.16: A coaxial cable has an inner core of radius 1.0 mm and an outer sheath of internal radius 4.0 mm. Determine the inductance of the cable per metre length. Assume that the relative permeability is unity. //initializing the variables: u0 = 4*%pi*1E-7; ur = 1; a = 0.001; // in m b = 0.004; // in m //calculation: //inductance L L = (u0*ur/(2*%pi))*(0.25 + log(b/a)) printf("\n\n Result \n\n") printf("\n inductance L is %.2E H/m",L)
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13.sce
//Variable declaration mewn=0.35; //mobility of electrons(m**2/Vs) e=1.602*10**-19; rho=0.2; //resistivity(ohm m) //Calculation n=1/(rho*e*mewn); //density of donor atoms //Result printf('density of donor atoms is %0.3f *10**19 electrons/m**3 \n',(n/10**19))
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sce
Example_a_2_4.sce
//Example 2_4 page no:88 clc; A=[1.25,-0.75, -4.75,5.75]; B=[-12.5, 42.5]; X=inv(A)*B; Va=X(1); Vb=X(2); I10=(Va-Vb+10)/4; P=10*I10; disp(P,"the power supplied by 10V source is (in W)");
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12_5.sce
clear; clc; close; Vcc = 10; Icq = 140*10^(-3); Po_ac = 0.477; Pi_dc = Vcc*Icq; Pq = Pi_dc-Po_ac; n = (Po_ac/Pi_dc)*100; disp(Pi_dc,'Dc input power(Watts) = '); disp(Pq,'Power dissipated by transistor(Watts) = '); disp(n,'Efficiency(Percentage) = ');
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aurelf/avrora
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tst
flags24.tst
; @Harness: simulator ; @Format: atmel ; @Arch: avr ; @Purpose: "Test the BST (bit store to register T) instruction" ; @Result: "flags.t = 0, r17 = 11" start: set ldi r17, 0b1011 bst r17, 2 end: break
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function[]=search(a,n,ele) i=1; j=0; for i=1:n if(a(i)==ele) printf("Found %d AT %d\n",ele,i); j=1; end end if(j==0) disp("%d NOT FOUND",ele); end endfunction //Calling Routine: a=[2 33 22 121 23 233 222] disp(a,"Given array"); search(a,7,23)
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function y = f(x) y = x^3 - 2*x^2 - 3*x - 1 endfunction function f1(a,b) c = b - f(b)*(a-b)/(f(a)-f(b)) if f(c) < 10^-5 then disp(c) break end if f(c)*f(a) < 0 then f1(a,c) else f1(b,c) end endfunction
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//Chapter 12, Problem 9 clc; Id=100*10^-3; //operating drain current dVgs=-0.1; //change in gate-source voltage gfs=0.25; dId=dVgs*gfs; //calculating change in drain current Id1=Id+dId; //new value of drain current disp("(a)"); printf("Change in drain current = %d mA\n\n\n",dId*1000); disp("(b)"); printf("New value of drain current = %d mA",Id1*1000);
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//chapter 16 //example 16.2 //page 475 clear all; clc ; //given Eo=20;//supply voltage Eomin=Eo-1; Eomax=Eo+1; theta1=asin(Eomin/Eomax);//in radians theta=(theta1*180)/%pi;//in degrees T=1000/60;//in ms T1=T *180/360; T2=T1/2;//time for 90 degrees T3=T*theta/360;//time for theta t1=T1+T2+T3;//total time in ms t2=1.17; //ms Il=40;//mA //diode peak repetitive current Ifm=ceil(Il*(t1+t2)/t2);//mA //diode avg forward current Io=Il; Vp=Eomax+0.7;//Vf=0.7V //diode maximum reverse voltage Er = 2 * Vp printf("\nIFM(rep)=%d mA",Ifm) printf("\nFor 1n4001,\nVr=50 V\nIo=1 A\nIFM=10 A\nThis is suiatable for required application.") Ifmsurge=30; printf("\nIFM(surge)=%d A",Ifmsurge) Rs=Vp/Ifmsurge; printf("\nRs=%.1f ohm",Rs);
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clc;funcprot(0);//EXAMPLE 3.22 // Initialisation of Variables rc=15.3;....................//Compression ratio re=7.5;...................//Expansion ratio cp=1.005;.................//Specific heat at constant pressure in kJ/kg K cv=0.718;..................//Specific heat at constant volume in kJ/kgK ga=1.4;....................//Ratio of specific heats p1=1;....................//Initial pressure in bar t1=300;..................//Initial temperature in K etamech=0.8;..................//Mechanical efficiency C=42000;...........................//Calorific value of fuel in kJ/kg rita=0.5;.........................//Ratio of indicated thermal efficiency to air standard efficiency R=287;..........................//Gas constant in kJ/kgK //Calculations t2=t1*(rc^(ga-1));.................//Temperature at the end of adiabatic compression in K p2=p1*(rc^ga);...................//Pressure at the end of adiabatic compression in bar t3=(rc*t2)/re;....................//Temperature at the end of constant pressure process in K v2=1;..................//Volume at the end of adiabatic process in m^3 m=(p2*v2*10^5)/(R*t2);..................//Mass of working fluid in kg t4=t3*((1/re)^(ga-1));...................//Temperature at the end of adiabatic expansion in K W=[m*(cp*(t3-t2))]-[m*(cv*(t4-t1))];........//Work done in kJ pm=W/(rc-1);..............................//Mean effective pressure in kN/m^2 disp(pm/100,"Mean effective pressure in bar:") disp((p2*100)/(pm),"Ratio of maximum pressure to mean effective pressure ") etacy=W/(m*cp*(t3-t2));...............//Cycle efficiency disp(etacy*100,"Cycle efficiency in %:") etaith=rita*etacy;..................//Indicated thermal efficiency etabth=etaith*etamech;...............//Brake thermal efficiency mf=3600/(etabth*C);................//Fuel consumption per kWh disp(mf,"Fuel consumption in kg/kWh:")
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//Calculate the Increase in Entropy at constant pressure //Example 5.6 clc; clear; m=200; //Mass of water in g M=18.02; //Molar mass of water in g mol^-1 n=m/M; //Number of moles of water present in mol t1=10; //Initial temperature of water in degree Celius T1=10+273; //Initial temperature of water in K t2=20; //Final temperature of water in degree celcious T2=20+273; //Final temperature of water in K delCpbar=75.3; //Molar heat capacity of water at constant pressure in J K^-1 delS=(n*delCpbar)*log(T2/T1); //Increase in Entropy at constant pressure in J K^-1 printf("Encrease in Entropy = %.1f J K^-1",delS);
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// Example 3.4 page no-157 clear clc Rl=5010 //ohm idc=0.001 Vrms=idc*%pi*Rl/(2*sqrt(2)) printf("\nVrms = %.2f V",Vrms)
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// Example 2.3 // Calculation of potential difference // page no 480 clc; clear; close; // Given data na=10^24; // Accepter impurity level nd=10^22; // Donor impurity level ni=2.4*10^19; // Intrinsic electron T=290; // Room temperature e=1.602*10^-19; // Electric charge K=1.38*10^-23; // Boltzmann constant //Potential difference V=(K*T)/e*(log(na*nd/(ni)^2)); //Display result on command window printf("\n Potential difference (V) = %0.2f ",V); // The potential difference varies with the variation of Na, Nd and ni
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Ex12_39.sce
//Chapter 12 : Solutions to the Exercises //Scilab 6.0.1 //Windows 10 clear; clc; //Solution for 8.19 A=[3 1 2;1 2 1;1 1 1] B=[5 3 2;2 3 1;7 5 3] C=[1 0 0;1 2 0;1 2 3] detA=det(A) detB=det(B) detC=det(C) invA=inv(A) invB=inv(B) invC=inv(C) disp(detA,'detA=') disp(invA,'invA=') disp(detB,'detB=') disp(invB,'invB=') disp(detC,'detC=') disp(invC,'invC=')
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// Exa 10.13 clc; clear; close; format('v',6) // Given data V = 230;// in V Ra = 0.115;// in ohm Rsh = 115;// in ohm I_L = 100;// inA Ish =V/Rsh;// in A Ia = I_L + Ish;// in A Eg = V + (Ia*Ra);// in V Ia = I_L-Ish;// in A Eb = V - (Ia*Ra);// in V // The ratio of speed as a generator to speed as a motor NgBYNm = Eg/Eb; disp(NgBYNm,"The ratio of speed as a generator to speed as a motor is");
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clc; m=100; // Mass of water in kg T0=90; // Initial temperature of water in degree celcius T=30; // temperature of Surroundings in degree celcius C=4.1868; // Specific heat in kJ/kg K AE=m*C*((T0-T)-(T+273)*log ((T0+273)/(T+273))); // Available energy Q=m*C*(T0-T); // Heat supplied UE=Q-AE; // Unavailable energy disp ("kJ",AE,"Available energy ="); disp ("kJ",UE,"Unavailable energy = ","kJ",Q,"Heat supplied = ");
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clear; clc; printf('FUNDAMENTALS OF HEAT AND MASS TRANSFER \n Incropera / Dewitt / Bergman / Lavine \n EXAMPLE 3.6 Page 122 \n'); //Example 3.6 // Heat conduction through Spherical Container k = .0017; //[W/m.K] From Table A.3, Silica Powder at Temp 300K h = 5; //[W/m^2.K] r1 = 25*10^-2; //[m] Radius of sphere r2 = .275; //[m] Radius including Insulation thickness //Liquid Nitrogen Properties T = 77; //[K] Temperature rho = 804; //[kg/m^3] Density hfg = 2*10^5; //[J/kg] latent heat of vaporisation //Air Properties Tsurr = 300; //[K] Temperature h = 20 ;//[W/m^2.K] convection coefficient Rcond = (1/r1-1/r2)/(4*%pi*k); //Using Eq 3.36 Rconv = 1/(h*4*%pi*r2^2); q = (Tsurr-T)/(Rcond+Rconv); printf("\n\n (a)Rate of Heat transfer to Liquid Nitrogen %.2f W",q); //Using Energy Balance q - m*hfg = 0 m=q/hfg; //[kg/s] mass of nirtogen lost per second mc = m/rho*3600*24*10^3; printf("\n\n (b)Mass rate of nitrogen boil off %.2f Litres/day",mc); //END
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clc // given that sigma=40*10^6 // in Pa Tensile stress E=69*10^9 //Modulus of elasticity in pa Ys=0.3 //Specific surface energy in N/m^2 printf(" Example 11.1\n"); a=2*E*Ys/(%pi*sigma^2) //Maximum length of surface flaw printf("\n Maximum length of surface flaw without fracture is %.1f micro meter \n",a*1e6);
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//To calculate the number of atoms per square millimetre //in (100) plane the total number of atoms are n n = (1/4)*4; //A = a^2. number of atoms per mm^2 is n/a^2 printf("number of atoms in (100) plane are %d",n); printf("number of atoms per mm^2 is 1/a^2"); //in (110) plane, area is sqrt(2)*a*a = sqrt(2)*a^2 printf("number of atoms in (100) plane is 1"); printf("unit area contains 1/(sqrt(2)*a^2) = 0.707/a^2 atoms/mm^2"); //in (111) plane, area = (1/2)*base*height = (1/2)*a*sqrt(2)*a*sqrt(2)*cosd(30) x = cosd(30); //area = (1/2)*a*sqrt(2)*a*sqrt(2)*x = 0.866*a^2 = 0.58/a^2 n1 = (1/360)*60*3; //number of atoms per unit area is 0.5/(0.866*a^2) = printf("total number of atoms in (111) plane is %5.1f",n1); printf("number of atoms per unit area is 0.58/a^2 atoms/mm^2");
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//Example No.6.15. //Page No.191. clc;clear; r = 1.278*10^(-10),'m'; M = 63.54;//Atomic weight of copper. Na = 6.022*10^(26); d = 8980;//density a = r*sqrt(8);//Interatomic distance. printf("\n The interatomic distance is %3.3e m",a); n = ((d*a^(3)*Na)/(M));//The number of atoms per unit cell. printf("\n Number of atoms per Cu unit cell is %.f",n);
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errcatch(-1,"stop");mode(2);//Ex:1.23 ; ; u=4*%pi*10^-7;//in H/m i=20;//in amps d=50*10^-3;//in meters B=(u*i)/(2*%pi*d); printf("Flux Density = %e Tesla",B); exit();
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example5_47.sce
clear; clc; // Stoichiometry // Chapter 5 // Energy Balances // Example 5.47 // Page 300 printf("Example 5.47, Page 300 \n \n"); // solution // basis 100(m1) kg 46% sol NaOH = 46 // kg H2O = 54 // kg m2 = NaOH/.25 NaOHo = 25 // kg H2Oo = 75 // kg Hf1 = -453.138 // kJ/mol Hf2 = -467.678 // kJ/mol Hs = Hf2-Hf1 Hg = -Hs*1000*1.501 // using Appendix IV.1 Hw1 = 146.65 Hw2 = 104.9 Hadd = 84*(Hw1-Hw2) H = Hg+Hadd C1 = 3.55 T2 = 298.15+H/(184*C1) // K printf(" Final sol T = "+string(T2)+" K.")
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2020-05-20T13:36:05.842840
2013-07-31T06:53:59
2013-07-31T06:53:59
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bow.4_5.tst
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//Checking if error message pops up when camera matrix is 3x4 instead of 3x3 obpts = [ .5 .5 -.5; .5 .5 .5; -.5 .5 .5; .5 .5 .5; .5 -.5 -.5; -.5 -.5 -.5; -.5 -.5 .5]; impts = [282 274; 397 227; 577 276; 462 378; 270 479; 450 523; 566 476]; camera = [ 1 0 0 11; 0 1 0 0; 0 0 1 12]; dist = [0 0 0 0]; [rvec tvec] = solvePnP(obpts,impts,camera,dist,1,"CV_ITERATIVE"); //output-> // !--error 999 //Please make sure that camera matrix is 3x3.
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/////////Chapter 10 Properties Of Steam ///Example 15 Page No:197 ///Find Enthalpy of wet steam ///Input data clc; clear; P=15; ///Absolute pressure in bar ///From steam table (pressure basis at 15 bar) h=1950; //In KJ/Kg ts=198.3; //In degreee celsius hf=844.7; //In KJ/Kg hfg=1945.2; //In KJ/Kg hg=2789.9; //In KJ/Kg ///Calculation x=((h-hf)/hfg); ///Enthalpy of wet steam ///Output printf('Enthalpy of wet steam=%f \n ',x);
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Reator_BAT_ALIMENTADO_NAO_ISOTERMICO_SCILAB_jun_20_2017.sce
clc clear //codigo scilab sistema Edo //Eng.Bioq prof.Ubirajara-fev 07 2014 function [f]=BACH(t,Var) T1=Var(1);Tc=Var(2);Tj=Var(3); V1=Var(4);X1=Var(5);S1=Var(6);P1=Var(7); Pmax=Alfa*exp(Beta*T1); MI_0=k0*exp(-E/(R*(T1+273))); MI=MI_0*S1/(S1+Ks)*(1-P1/Pmax)^n*(1-X1/Xmax)^m; if(V1 < Vdorna) F0=Falim; else F0=0;V1=Vdorna;end LMDT=((T1-Tj)-(Tc-Tje))/log((T1-Tj)/(Tc-Tje)) ; dT1_dt=(F0*T0-F1*T1-F0*T1+Fc*(Tc-T1)-deltaH*X1/(Rho*Cp*Yxs))/V1; dTc_dt=Fc/Vc*(T1-Tc)-U*A/(Rho*Cp*Vc)*LMDT; dTj_dt=Fj/Vj*(Tje-Tj)+U*A/(Rhoj*Cpj*Vj)*LMDT; dV1_dt=F0; dS1_dt=(F0*S0-F1*S1-F0*S1-V1*X1*MI/Yxs)/V1; dX1_dt=(F0*X0-F1*X1-F0*X1+V1*X1*MI)/V1; dP1_dt=(F0*P0-F1*P1-F0*P1+V1*X1*MI*(Yps/Yxs))/V1; f(1)=dT1_dt;f(2)=dTc_dt;f(3)=dTj_dt; f(4)=dV1_dt;f(5)=dX1_dt;f(6)=dS1_dt; f(7)=dP1_dt; endfunction // Programa principal k0=4.50e10;E=1.54e4;R=1.987; Yxs=0.033;Yps=0.445;Ks=1.6;Xmax=100;deltaH=-158; n=3;m=0.9;a=-0.0676;A=4.5e10; //Falim=100; F1=0;Falim=80;T1=32; Fc=180;Fj=180; Rhoj=1000;Rho=950; Cp=1;Cpj=1; V0=50;Vc=20;Vj=20;Vdorna=300; A=210;U=3500; Alfa=895.3;Beta=-0.0676; T1=32;Tc=30;Tj=30;T0=30;Tje=25; V1=50; X0=50;S0=180;P0=1; t0=0;U0=[T1;Tc;Tj;V0;X0;S0;P0]; t=[1;1.5;2;2.5;3;3.5;4;4.5;5;5.5;6;6.5;7;7.5;8;8.5;9;9.5;10]; Solucao=ode(U0,t0,t,BACH); disp("Time---------T1--------Tc-------------Tj-----------Vol--------Cel--------S----------P"); disp([t,Solucao']);
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//problem 1.13 p=490500 w=9810 h=p/w D=0.15 A=3.142*D*D*0.25 pt=w*A*h h1=(D*D)/(16*h) disp(pt,"total hydrostatic pressure in N") disp(h1,"position of centre of pressure below the centre of pipe")
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clf; //color plot x=[0.001:0.02:2*%pi]'; y1=cos(x);y2=sin(x);y3=-sin(x.^2)./x; plot2d([x x x],[y1 y2 y3],[2 4 5]) //plot with markers x=[0.001:0.2:2*%pi]'; y1=cos(x);y2=sin(x);y3=-sin(x.^2)./x plot2d([x x x],[y1 y2 y3],[-1 -3 -5])
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/* * By: Jatin Kumar Mandav * * Euler's Method: Is a first-order numerical procedure for solving * Ordinary Differential Equations with a given initial value. * It is the simplest Runge-Kutta Method * * Runge-Kutta 4th Order Method: is a nmerial technique used to * solve Ordinary Differential Equations (ODE). * */ function [result] = solveODE(func, x0, y0, xn, h, method) deff("res = f(x, y)", func) result = 0 y1 = 0 if(method == "euler") result = y0 y1 = y0 + h*f(x0, y0) x0 = x0 + h y0 = y1 while(x0 <= xn) result = y0 y1 = y0 + h*f(x0, y0) x0 = x0 + h y0 = y1 end else if (method == "runge-kutta") k1 = h*(f(x0, y0)) k2 = h*(f(x0 + h/2, y0 + k1/2)) k3 = h*(f(x0 + h/2, y0 + k2/2)) k4 = h*(f(x0 + h, y0 + k3)) k = (k1 + 2*k2 + 2*k3 + k4)/6 result = y0 y1 = y0 + k y0 = y1 x0 = x0 + h while (x0 < xn) k1 = h*(f(x0, y0)) k2 = h*(f(x0 + h/2, y0 + k1/2)) k3 = h*(f(x0 + h/2, y0 + k2/2)) k4 = h*(f(x0 + h, y0 + k3)) k = (k1 + 2*k2 + 2*k3 + k4)/6 y1 = y0 + k y0 = y1 x0 = x0 + h result = y1 end else printf("\nError\nMethod: euler, runge-kutta\n\n") end end endfunction
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//developed in windows XP operating system //platform Scilab 5.4.1 clc;clear all; //example 9.2 //calculation of resistivity of the specimen //given data tm=30//time (in minute) ts=20//time(in second) Vn=1000//voltage(in V) to which the condenser was charged V=500//voltage(in V) fall to C=0.1*10^-6//capacitance(in Farad) d=10//diameter(in cm) of the electrodes th=2*10^-1//thickness(in cm) of the specimen //calculation t=(tm*60)+ts R=t/(C*log(Vn/V))//resistance r=d/2//radius of the electrodes rho=(%pi*r^2*R)/th//volume resistivity printf('The resistivity of the specimen is %3.3e ohmcm',rho)
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// Alg de Newton clc clear function y=f1(j) // Função 1 y=1-((1+j).^(-48))-34.95*j endfunction function y=d1(j) // derivada1 1 y=(48./(((1+j).^(49)))-34.95) endfunction function y=f2(k) //Função 2 y=1-((1+k).^(-60))-39.63*k endfunction function y=d2(j) // derivada2 y=(60./(((1+j).^(61)))-39.63) endfunction a=0.01 //Entervalos de confiança b=0.03 x=a p=5 inte=0 while(%t) xold=x x=xold-(f1(xold)/d1(xold)) er=abs((x-xold)/x) inte=inte+1 if(er<=10.^(-p)) then break end end x //Numero de interações para achar a raiz do primeiro polinômio : 5 // Valor do X em notação de Ponto flutuante : X = 0.13775x10^-1 // Valor do erro relativo 0.4798x10^-10 a=0.01 //Entervalos de confiança x=a p=5 inte=0 while(%t) xold=x x=xold-(f2(xold)/d2(xold)) er=abs((x-xold)/x) inte=inte+1 if(er<=10.^(-p)) then break end end x // Numero de interações para encontrar a raiz da segunda função : 5 // Valor de X na notação ponto flutuante X = 0.14754x10^-1 // Valor do erro relativo 0.5600x10^-9
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//Exa 1.11 clc; clear; close; //Given data format('v',6); C1min=10;//in pF C2max=50;//in pF L=5;//in mH L=L*10^-3;//in H //Formula : CT=C1*C2/(C1+C2) //Minimum C1=10;//in pF C2=10;//in pF CTmin=C1*C2/(C1+C2);//in pF CTmin=CTmin*10^-12;//in F //Maximum C1=50;//in pF C2=50;//in pF CTmax=C1*C2/(C1+C2);//in pF CTmax=CTmax*10^-12;//in F //Formula : f=1/(2*%pi*sqrt(L*C)) //maximum : fmax=1/(2*%pi*sqrt(L*CTmin)); //minimum : fmin=1/(2*%pi*sqrt(L*CTmax)); disp("The frequency of tuning circuit ranges from "+string(fmin/10^6)+"MHz to "+string(fmax/10^6)+"MHz."); //Note : Answer in the book is wrong.
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function [B] = frequency_sort(B) [m,n] = size(B); N = m*(m-1); while N > 0; for i = 1:m-1 if B(i,2) < B(i+1,2) hold = B(i,2); B(i,2)= B(i+1,2); B(i+1,2)= hold; end N = N - 1; end end endfunction
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load PC8Bit.hdl, output-file PC8Bit.out, compare-to PC8Bit.cmp, output-list time%S1.4.1 in%D1.6.1 reset%B2.1.2 load%B2.1.2 inc1%B2.1.2 inc0%B2.1.2 out%D1.6.1; set in 0, set reset 0, set load 0, set inc1 0, set inc0 0, tick, output; tock, output; set inc0 1, tick, output; tock, output; set in 96, set inc1 1, tick, output; tock, output; set load 1, tick, output; tock, output; set load 0, tick, output; tock, output; set inc0 0, tick, output; tock, output; set in 123, set load 1, set inc1 0, tick, output; tock, output; set reset 1, tick, output; tock, output; set reset 0, set inc1 1, set inc0 1, tick, output; tock, output; set reset 1, tick, output; tock, output; set reset 0, set load 0, set inc1 0, tick, output; tock, output; set reset 1, set inc1 1, tick, output; tock, output; set in 0, set reset 0, set load 1, tick, output; tock, output; set load 0, set inc0 0, tick, output; tock, output; set in 22, set reset 1, set inc1 0, tick, output; tock, output; set in 0, set reset 0, tick, output; tock, output;
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clc //Initialization of variables Q=2 A=0.196 //cm^2 D=0.5 //ft rho=0.9*1.94 mu=0.0008 //lb s/ft^2 hl=25 g=32.2 //ft/sec^2 L=200 //ft r=2 //in //calculations V=Q/A R=D*V*rho/mu f=hl*D*2*g/(L*V^2) umax=V*(1+1.33*sqrt(f)) T0=f*rho*V^2 /8 u2=umax - 5.75* sqrt(T0/rho) *log10(D*12/r) //results printf("Center line velocity = %.1f fps",umax) printf("\n Shear stress = %.2f lb/ft^2",T0) printf("\n Velcoity at 2 in from center line = %.2f fps",u2)
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function [n,u,sl]=st_ility(sl,tol) [lhs,rhs]=argn(0) [a,b,c,d,x0,dom]=sl(2:7) if dom=[] then dom='c';warning('st_ility: sl assumed continuous!'),end typ='c';if dom<>'c' then typ='d',end [na,nb]=size(b) // controllable part if rhs=1 then [a,b,u,n]=contr(a,b) else [a,b,u,n]=contr(a,b,tol) end; n=sum(n) if lhs=3 then c=c*u;x0=u'*x0;end if n<>na then //order evals uncont. part nn=n+1:na [v,n1]=schur(a(nn,nn),part(typ,1)) n=n+n1 //new realization if lhs>1 then u(:,nn)=u(:,nn)*v if lhs=3 then a(:,nn)=a(:,nn)*v;a(nn,nn)=v'*a(nn,nn) b(nn,:)=v'*b(nn,:) c(:,nn)=c(:,nn)*v x0(nn)=v'*x0(nn) end; end; end; // if lhs=3 then sl=list('lss',a,b,c,d,x0,dom),end
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function Px = poly_Gregory_Newton(varargin) // // Polinomio de Gregory-Newton usando dispositivo pratico // // parametros de entrada: // x: vetor contendo as abscissas, // y: vetor contendo as ordenadas, // [Exibe]: Parâmetro opcional de exibição da tabela de Dif. finitas // // parametro de saida: // Px: polinômio interpolador // // Processa parâmetros [lhs,rhs]=argn(); if rhs < 2 then error('Número insuficiente de argumentos: informe os vetores x e y'); end x = varargin(1); y = varargin(2); if rhs >= 3 then Exibe = varargin(3); else Exibe = %F; end n = length(x); if n < 2 then error('Poucos pontos (<2) para interpolar'); end eps = 0.0000000001; space = abs(x(2) - x(1)); for i = 2:n if abs(abs(x(i) - x(i-1)) - space) > eps then error('O método de Gregory-Newton exige espaçamento igual'); end end // Inicializa a matriz de diferenças finitas for i = 1:n Delta_y(i,1) = y(i); end // Construção das diferenças finitas for k = 2:n for i = 1:n-k+1 Delta_y(i,k) = Delta_y(i+1,k-1) - Delta_y(i,k-1); end end // Exibe a tabela if Exibe then mprintf('\nInterpolação via polinômios de Gregory-Newton\n') mprintf('\n Tabela de diferenças finitas') mprintf('\n i x(i) y(i) ') for j = 1:n-1 mprintf(' DifFin%i', j) end mprintf('\n') for i = 1:n mprintf('%3i %11.6f', i-1, x(i)) for j = 1:n+1-i mprintf(' %11.6f', Delta_y(i,j)) end mprintf('\n') end end // Geração do polinomio interpolador X = poly(0, 'x'); u = (X - x(1)) / (x(2)-x(1)); Px = Delta_y(1,n); for i = n-1:-1:1 Px = Px * (u - i + 1) / i + Delta_y(1,i); end; endfunction
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TranspositionSet={[1,0,2]} considerNonPrimitive Expanding for base=2, level=4, reasons+features=base,transpose,primitive,same,similiar norm Refined variables=x,y,z [0+1x,0+1y,0+1z]: unknown -> [1] [0,0,0] -x³-3x²*y-3x*y²-y³+3x²*z+5x*y*z+3y²*z-3x*z²-3y*z²+z³ -> solution [0,0,0],trivial(3) [1,0,1],trivial(3) [0,1,1],trivial(3) ---------------- level 0 expanding queue[0]^-1,meter=[2,2,2]: -x³-3x²*y-3x*y²-y³+3x²*z+5x*y*z+3y²*z-3x*z²-3y*z²+z³ [0+2x,0+2y,0+2z]: non-primitive -> solution [0,0,0],trivial(3) [2,0,2],trivial(3) [0,2,2],trivial(3) [1+2x,1+2y,0+2z]: unknown -> [1] [1,1,0] 12x+12x²+4x³+12y+24x*y+12x²*y+12y²+12x*y²+4y³-11z-22x*z-12x²*z-22y*z-20x*y*z-12y²*z+12z²+12x*z²+12y*z²-4z³+4 [1+2x,0+2y,1+2z]: unknown -> [2] [1,0,1] 4x³+y+2x*y+12x²*y+12x*y²+4y³-12x²*z+2y*z-20x*y*z-12y²*z+12x*z²+12y*z²-4z³ -> solution [1,0,1],trivial(3) [3,0,3],trivial(3) [0+2x,1+2y,1+2z]: transposed [2] by [1,0,2] endexp[0] ---------------- level 1 expanding queue[1]^0,meter=[1,1,2]: 12x+12x²+4x³+12y+24x*y+12x²*y+12y²+12x*y²+4y³-11z-22x*z-12x²*z-22y*z-20x*y*z-12y²*z+12z²+12x*z²+12y*z²-4z³+4 [1+2x,1+2y,0+4z]: unknown -> [3] [0,0,0] 6x+6x²+2x³+6y+12x*y+6x²*y+6y²+6x*y²+2y³-11z-22x*z-12x²*z-22y*z-20x*y*z-12y²*z+24z²+24x*z²+24y*z²-16z³+2 endexp[1] expanding queue[2]^0,meter=[1,2,1]: 4x³+y+2x*y+12x²*y+12x*y²+4y³-12x²*z+2y*z-20x*y*z-12y²*z+12x*z²+12y*z²-4z³ [1+2x,0+4y,1+2z]: unknown -> [4] [0,0,0] 2x³+y+2x*y+12x²*y+24x*y²+16y³-6x²*z+2y*z-20x*y*z-24y²*z+6x*z²+12y*z²-2z³ -> solution [1,0,1],trivial(3) [3,0,3],trivial(3) endexp[2] ---------------- level 2 expanding queue[3]^1,meter=[1,1,2]: 6x+6x²+2x³+6y+12x*y+6x²*y+6y²+6x*y²+2y³-11z-22x*z-12x²*z-22y*z-20x*y*z-12y²*z+24z²+24x*z²+24y*z²-16z³+2 [1+2x,1+2y,0+8z]: unknown -> [5] [0,0,0] 3x+3x²+x³+3y+6x*y+3x²*y+3y²+3x*y²+y³-11z-22x*z-12x²*z-22y*z-20x*y*z-12y²*z+48z²+48x*z²+48y*z²-64z³+1 endexp[3] expanding queue[4]^2,meter=[1,2,1]: 2x³+y+2x*y+12x²*y+24x*y²+16y³-6x²*z+2y*z-20x*y*z-24y²*z+6x*z²+12y*z²-2z³ [1+2x,0+8y,1+2z]: unknown -> [6] [0,0,0] x³+y+2x*y+12x²*y+48x*y²+64y³-3x²*z+2y*z-20x*y*z-48y²*z+3x*z²+12y*z²-z³ -> solution [1,0,1],trivial(3) [3,0,3],trivial(3) endexp[4] ---------------- level 3 expanding queue[5]^3,meter=[2,2,2]: 3x+3x²+x³+3y+6x*y+3x²*y+3y²+3x*y²+y³-11z-22x*z-12x²*z-22y*z-20x*y*z-12y²*z+48z²+48x*z²+48y*z²-64z³+1 [3+4x,1+4y,0+16z]: unknown -> [7] [1,0,0] 12x+12x²+4x³+12y+24x*y+12x²*y+12y²+12x*y²+4y³-45z-92x*z-48x²*z-84y*z-80x*y*z-48y²*z+192z²+192x*z²+192y*z²-256z³+4 [1+4x,3+4y,0+16z]: transposed [7] by [1,0,2] [1+4x,1+4y,8+16z]: unknown -> [8] [0,0,1] 29x-18x²+4x³+29y-28x*y+12x²*y-18y²+12x*y²+4y³-107z+148x*z-48x²*z+148y*z-80x*y*z-48y²*z-288z²+192x*z²+192y*z²-256z³-13 [3+4x,3+4y,8+16z]: unknown -> [9] [1,1,1] 9x-6x²+4x³+9y-4x*y+12x²*y-6y²+12x*y²+4y³-3z+60x*z-48x²*z+60y*z-80x*y*z-48y²*z-96z²+192x*z²+192y*z²-256z³+4 endexp[5] expanding queue[6]^4,meter=[2,2,2]: x³+y+2x*y+12x²*y+48x*y²+64y³-3x²*z+2y*z-20x*y*z-48y²*z+3x*z²+12y*z²-z³ [1+4x,0+16y,1+4z]: unknown -> [10] [0,0,0] 4x³+y+4x*y+48x²*y+192x*y²+256y³-12x²*z+4y*z-80x*y*z-192y²*z+12x*z²+48y*z²-4z³ -> solution [1,0,1],trivial(3) [5,0,5],trivial(3) [3+4x,8+16y,1+4z]: unknown -> [11] [1,1,0] 77x+30x²+4x³+303y+244x*y+48x²*y+480y²+192x*y²+256y³-69z-52x*z-12x²*z-228y*z-80x*y*z-192y²*z+30z²+12x*z²+48y*z²-4z³+64 [3+4x,0+16y,3+4z]: unknown -> [12] [1,0,1] 4x³+9y+12x*y+48x²*y+192x*y²+256y³-12x²*z+12y*z-80x*y*z-192y²*z+12x*z²+48y*z²-4z³ -> solution [3,0,3],trivial(3) [7,0,7],trivial(3) [1+4x,8+16y,3+4z]: unknown -> [13] [0,1,1] 33x+18x²+4x³+111y+156x*y+48x²*y+288y²+192x*y²+256y³-25z-28x*z-12x²*z-140y*z-80x*y*z-192y²*z+18z²+12x*z²+48y*z²-4z³+15 endexp[6] ---------------- level 4 Maximum level 4 [14] mod 2: -x³-3x²*y-3x*y²-y³+3x²*z+5x*y*z+3y²*z-3x*z²-3y*z²+z³
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//Determine rms value and frequency of the sine voltage clear; clc; //soltion //given l=3.5;//cm //length of the trace D=2;// V/cm //deflection sensitivity Vpp=l*D; Vrms=Vpp/sqrt(2); printf("The rms value of the sine voltage = %.2f V\n",Vrms); x=4;// cm //one cycle length on x axis t=0.5*10^-3;// s/cm //timebase setting T=x*t; f=1/T; printf("The frequency of the sine voltage = %.1f kHz",f/1000);
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clear;lines(0); A=diag([-1,-2,-3]);B=rand(3,2); Wc=ctr_gram(A,B) U=rand(3,3);A1=U*A/U;B1=U*B; Wc1=ctr_gram(A1,B1) //Not invariant!
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// Data Reconciliation Benchmark Problems From Lietrature Review // Author: Edson Cordeiro do Valle // Contact - edsoncv@{gmail.com}{vrtech.com.br} // Skype: edson.cv // Proposed by author //10 Streams //6 Equipments function [x_sol, f_sol, status]=P7(xm, sd) //The jacobian of the constraints // 1 2 3 4 5 6 7 8 9 10 jac = [ 1 -1 0 0 0 1 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 1 -1 -1 0 0 0 1 0 0 0 0 0 1 -1 -1 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 1 -1 -1 ]; // 1 2 3 4 5 6 7 8 9 10 // From here on, the problem generation is automatic // No need to edit below //The problem size: nc = number of constraints and nv number of variables [nc,nv] = size(jac); // index of the non-zero elements of the Jacobian [i1,i2]=find(jac<>0); // number of non-zero elements nonz = nnz(jac); function f = objfun ( x ) f = sum(((x-xm).^2)./sd); endfunction function c = confun(x) c = jac*x; endfunction //////////////////////////////////////////////////////////////////////// // Define gradient and Hessian matrix function gf = gradf ( x ) gf=2*(x-xm)./sd; endfunction function H = hessf ( x ) H = diag(2*ones(nv,1)./sd); endfunction function y = dg1(x) for i = 1: nonz; y(i)=jac(i1(i),i2(i)); end endfunction function H = Hg1(x) H = zeros(nv,nv); endfunction // The Lagrangian function y = dh(x,lambda,obj_weight) y = obj_weight * hessf ( x ) + lambda * Hg1(x) endfunction // The constraints function y=dg(x) y = dg1(x) endfunction // The sparsity structure of the constraints sparse_dg = [i1', i2'] // The sparsity structure of the Lagrangian // the Hessian for this problem is diagonal sparse_dh = [ [1:nv]', [1:nv]'] // the variables have lower bounds of 0 lower = zeros(nv,1); // the variables have upper bounds of 50000 upper = 50000*ones(nv,1); var_lin_type(1:nv) = 1; // Non-Linear constr_lin_type (1:nc) = 0; // Non-Linear // the constraints has lower bound of 0 constr_lhs(1:nc) = 0; // the constraints has upper bound of 0. constr_rhs(1:nc) = 0; params = init_param(); // We use the given Hessian params = add_param(params,"hessian_approximation","exact"); //params = add_param(params,"derivative_test","first-order"); params = add_param(params,"tol",1e-8); params = add_param(params,"acceptable_tol",1e-8); params = add_param(params,"mu_strategy","adaptive"); params = add_param(params,"journal_level",0); [x_sol, f_sol, extra] = ipopt(xm, objfun, gradf, confun, dg, sparse_dg, dh, sparse_dh, var_lin_type, constr_lin_type, constr_rhs, constr_lhs, lower, upper, params); status = extra('status'); x_sol = x_sol'; endfunction function [jac]=jacP7() //The jacobian of the constraints // 1 2 3 4 5 6 7 8 9 10 jac = [ 1 -1 0 0 0 1 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 1 -1 -1 0 0 0 1 0 0 0 0 0 1 -1 -1 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 1 -1 -1 ]; // 1 2 3 4 5 6 7 8 9 10 endfunction
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//Horizontal and Vertical components of Force //Resolving 20 kN force we get Fx=20*cosd(60) //kN (towards left) Fy=20*sind(60) //kN (Downward) printf("Horizontal and vertical components respectively are:-\n Fx=%.2f kN (towards left)\n Fy=%.2f kN (Downward)",Fx,Fy)
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clc,clear printf('Example 4.16\n\n') Pole=10 Ns=600 //speen in rpm conductor_per_slot=8 n=12 //slots per pole Slots=Pole*n m=n/3 //slots per pole per phase beeta=180/n //slot angle alpha=2*beeta //short by 2 slots //flux per pole corresponding to 1st,3rd and 5th harmonic phi_1=100*10^-3 phi_3=(33/100)*phi_1 phi_5=(20/100)*phi_1 //coil span factor corresponding to 1st,3rd and 5th harmonic K_c1=cosd( alpha/2) K_c3=cosd( 3*alpha/2) K_c5=cosd( 5*alpha/2) // using K_dx=sin(m*x*beeta /2) /(m*sin(x*beeta /2)) //distribution factor corresponding to 1st,3rd and 5th harmonic K_d1=sind(m*1*beeta/2) /(m*sind(1*beeta /2)) K_d3=sind(m*3*beeta/2) /(m*sind(3*beeta /2)) K_d5=sind(m*5*beeta/2) /(m*sind(5*beeta /2)) Z=conductor_per_slot*n*Pole //Total Conductors Zph=Z/3 //conductors per phase T_ph=Zph/2 //turns per phase f=Ns*Pole/120 E_1ph=4.44*K_c1*K_d1*phi_1*f*T_ph E_3ph=4.44*K_c3*K_d3*phi_3*f*T_ph E_5ph=4.44*K_c5*K_d5*phi_5*f*T_ph E_ph=sqrt( E_1ph^2 + E_3ph^2 + E_5ph^2 ) printf('Phase value of induced e.m.f is %.0f V ',E_ph) E_line=sqrt(3)*sqrt( E_1ph^2 + E_5ph^2 ) //In a line value,3rd harmonic doesnt appear printf('\nline value of induced e.m.f is %.0f V ',E_line)
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/2354/CH15/EX15.6/15_6.sce
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FOSSEE/Scilab-TBC-Uploads
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2020-04-09T02:43:26.499817
2018-02-03T05:31:52
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15_6.sce
//example 15.6 clc; funcprot(0); // Initialization of Variable //solving for Ts Tinfinity=293; Tsurr=303; epsilon=0.5;//emmisivity alpha=0.8; G=2000; h=15; sigma=5.67e-8; deff('y=f(x)','y=alpha*G-h*(x-Tinfinity)-epsilon*sigma*(x^4-Tsurr^4)'); [x]=fsolve(307,f); disp(x,"temperature in K"); disp(x-273,"temperature in degree C"); clear()
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/3731/CH6/EX6.11/Ex6_11.sce
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2020-04-09T02:43:26.499817
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37,975,407
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Ex6_11.sce
//Chapter 6:Induction Motor Drives //Example 11 clc; //Variable Initialization //Ratings of the star connected squirrel Induction motor are same as that of Ex-6.9 f=50 // frequency in HZ Vl=400 // line voltage in V P=4 // number of poles N=1370 // rated speed //Parameters referred to the stator Xr_=3.5 // rotor winding reactance in ohm Xs=Xr_ // stator winding reactance in ohm Rr_=3 // resistance of the rotor windings in ohm Rs=2 // resistance of the stator windings in ohm //Solution Ns=120*f/P //synchronous speed N1=Ns-N //increase in speed from no load to full torque rpm Wms=2*%pi*Ns/60 //synchronous speed s=(Ns-N)/Ns //full load slip D=Ns-N //drop in speed from no load to full load torque at 50 Hz //(i)When the frequency is 30 Hz and 80% of full load torque f1=30 //given frequency in Hz d=D*0.8 //drop in speed from no load to 80% full load torque Ns1=120*f1/P //synchronous speed at the given frequency f1=30 Hz N1=Ns1-d //required motor speed //(ii)When the speed is 1000 rpm for a full load torque N2=1000 //given speed in rpm Ns2=N2+D //synchronous speed f2=P*Ns2/120 //required frequency //When the speed is 1100 rpm and the frequency is 40 Hz N3=1100 //given speed in rpm f3=40 //given frequency in Hz Ns3=120*f3/P //synchronous speed at the given frequency f1=40 Hz D1=Ns3-N3 //drop in speed from no load to N1=1100 rpm x=(Rs+Rr_/s)**2+(Xs+Xr_)**2 Tf=(3/Wms)*(Vl/sqrt(3))**2*(Rr_/s)/x //full load torque T1=D1/D*Tf //required torque //results mprintf("(i)Hence the required motor speed is :%d rpm",N1) mprintf("\n(ii)Hence the required frequency is :%.2f Hz",f2) mprintf("\n(iii)Hence the required torque is :%.2f N-m",T1)
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/1586/CH15/EX15.2/EXP15_2.sce
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EXP15_2.sce
clc;funcprot(0);//EXAMPLE 15.2 // Initialisation of Variables R=2.5;..........//Ratio of O to Si in SiO2 W1=69.62;........//Weight of B2O3 in g/ml W2=60.08;........//Weight of SiO2 in g/ml //CALCULATIONS Fb1=(R-2)/3.5;...........//Mole Fraction of B2O3 Fb2=1-Fb1;.........//Mole fraction of SiO2 Wp=((Fb1*W1)/((Fb1*W1)+(Fb2*W2)))*100;.......//Weight Percent of B2O3 disp(Fb1,"Mole Fraction of B2O3:") disp(Wp,"Weight Percent of B2O3:")
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/cs headshot dynamic.sce
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cs headshot dynamic.sce
Name=cs headshot dynamic PlayerCharacters=Counter-Striker BotCharacters=Counter-Striker Bot strafe pause.bot IsChallenge=true Timelimit=60.0 PlayerProfile=Counter-Striker AddedBots=Counter-Striker Bot strafe pause.bot;Counter-Striker Bot strafe pause.bot;Counter-Striker Bot strafe pause.bot PlayerMaxLives=0 BotMaxLives=0;0;0 PlayerTeam=2 BotTeams=1;1;1 MapName=thunderstruck-top.map MapScale=4.0 BlockProjectilePredictors=true BlockCheats=true InvinciblePlayer=true InvincibleBots=false Timescale=1.0 BlockHealthbars=false TimeRefilledByKill=0.0 ScoreToWin=1000.0 ScorePerDamage=3.0 ScorePerKill=0.0 ScorePerMidairDirect=0.0 ScorePerAnyDirect=0.0 ScorePerTime=0.0 ScoreLossPerDamageTaken=0.0 ScoreLossPerDeath=0.0 ScoreLossPerMidairDirected=0.0 ScoreLossPerAnyDirected=0.0 ScoreMultAccuracy=false ScoreMultDamageEfficiency=true ScoreMultKillEfficiency=false GameTag=Counter-Strike, cs, csgo WeaponHeroTag=ak-47, m4a1-s, counter-striker DifficultyTag=4 AuthorsTag=SillySil BlockHitMarkers=false BlockHitSounds=false BlockMissSounds=true BlockFCT=false Description=3 dynamic bots simulating cs players dodging, only headshots GameVersion=2.0.0.2 ScorePerDistance=0.0 MBSEnable=false MBSTime1=0.25 MBSTime2=0.5 MBSTime3=0.75 MBSTime1Mult=1.0 MBSTime2Mult=2.0 MBSTime3Mult=3.0 MBSFBInstead=false MBSRequireEnemyAlive=false [Aim Profile] Name=cs MinReactionTime=0.18 MaxReactionTime=0.3 MinSelfMovementCorrectionTime=0.007 MaxSelfMovementCorrectionTime=0.035 FlickFOV=10.0 FlickSpeed=1.0 FlickError=3.0 TrackSpeed=3.5 TrackError=3.5 MaxTurnAngleFromPadCenter=90.0 MinRecenterTime=0.25 MaxRecenterTime=0.4 OptimalAimFOV=35.0 OuterAimPenalty=1.1 MaxError=35.0 ShootFOV=1.0 VerticalAimOffset=-5.0 MaxTolerableSpread=2.0 MinTolerableSpread=0.0 TolerableSpreadDist=2000.0 MaxSpreadDistFactor=2.0 AimingStyle=Original ScanSpeedMultiplier=1.0 MaxSeekPitch=30.0 MaxSeekYaw=30.0 AimingSpeed=5.0 MinShootDelay=0.3 MaxShootDelay=0.6 [Aim Profile] Name=Default MinReactionTime=0.3 MaxReactionTime=0.4 MinSelfMovementCorrectionTime=0.001 MaxSelfMovementCorrectionTime=0.05 FlickFOV=30.0 FlickSpeed=1.5 FlickError=15.0 TrackSpeed=3.5 TrackError=3.5 MaxTurnAngleFromPadCenter=75.0 MinRecenterTime=0.3 MaxRecenterTime=0.5 OptimalAimFOV=30.0 OuterAimPenalty=1.0 MaxError=40.0 ShootFOV=15.0 VerticalAimOffset=0.0 MaxTolerableSpread=5.0 MinTolerableSpread=1.0 TolerableSpreadDist=2000.0 MaxSpreadDistFactor=2.0 AimingStyle=Original ScanSpeedMultiplier=1.0 MaxSeekPitch=30.0 MaxSeekYaw=30.0 AimingSpeed=5.0 MinShootDelay=0.3 MaxShootDelay=0.6 [Bot Profile] Name=Counter-Striker Bot strafe pause DodgeProfileNames=cs strafe pause DodgeProfileWeights=1.0 DodgeProfileMaxChangeTime=10.0 DodgeProfileMinChangeTime=0.1 WeaponProfileWeights=1.5;1.5;1.5;1.0;1.0;1.0;1.0;1.0 AimingProfileNames=cs;cs;cs;cs;cs;Default;Default;Default WeaponSwitchTime=5.0 UseWeapons=false CharacterProfile=Counter-Striker strafe bot SeeThroughWalls=true NoDodging=false NoAiming=false AbilityUseTimer=0.1 UseAbilityFrequency=1.0 UseAbilityFreqMinTime=0.3 UseAbilityFreqMaxTime=0.6 ShowLaser=false LaserRGB=X=1.000 Y=0.300 Z=0.000 LaserAlpha=1.0 [Character Profile] Name=Counter-Striker MaxHealth=100.0 WeaponProfileNames=AK-47;M4A1-S;;USP-S;;;; MinRespawnDelay=0.0001 MaxRespawnDelay=0.0001 StepUpHeight=75.0 CrouchHeightModifier=0.75 CrouchAnimationSpeed=1.0 CameraOffset=X=0.000 Y=0.000 Z=0.000 HeadshotOnly=false DamageKnockbackFactor=0.0 MovementType=Base MaxSpeed=1100.0 MaxCrouchSpeed=250.0 Acceleration=6000.0 AirAcceleration=16000.0 Friction=7.5 BrakingFrictionFactor=1.25 JumpVelocity=800.0 Gravity=2.5 AirControl=1.0 CanCrouch=true CanPogoJump=false CanCrouchInAir=true CanJumpFromCrouch=true EnemyBodyColor=X=0.468 Y=0.195 Z=0.095 EnemyHeadColor=X=1.000 Y=1.000 Z=1.000 TeamBodyColor=X=0.000 Y=0.000 Z=0.771 TeamHeadColor=X=0.149 Y=0.542 Z=1.000 BlockSelfDamage=true InvinciblePlayer=true InvincibleBots=false BlockTeamDamage=true AirJumpCount=0 AirJumpVelocity=800.0 MainBBType=Cylindrical MainBBHeight=250.0 MainBBRadius=35.0 MainBBHasHead=true MainBBHeadRadius=25.0 MainBBHeadOffset=0.0 MainBBHide=false ProjBBType=Cylindrical ProjBBHeight=250.0 ProjBBRadius=35.0 ProjBBHasHead=true ProjBBHeadRadius=25.0 ProjBBHeadOffset=0.0 ProjBBHide=true HasJetpack=false JetpackActivationDelay=0.5 JetpackFullFuelTime=1000.0 JetpackFuelIncPerSec=100.0 JetpackFuelRegensInAir=true JetpackThrust=6000.0 JetpackMaxZVelocity=600.0 JetpackAirControlWithThrust=0.25 AbilityProfileNames=;;; HideWeapon=false AerialFriction=0.0 StrafeSpeedMult=1.0 BackSpeedMult=1.0 RespawnInvulnTime=0.0 BlockedSpawnRadius=256.0 BlockSpawnFOV=0.0 BlockSpawnDistance=0.0 RespawnAnimationDuration=0.0 AllowBufferedJumps=true BounceOffWalls=false LeanAngle=0.0 LeanDisplacement=0.0 AirJumpExtraControl=0.0 ForwardSpeedBias=1.0 HealthRegainedonkill=0.0 HealthRegenPerSec=0.0 HealthRegenDelay=0.0 JumpSpeedPenaltyDuration=0.0 JumpSpeedPenaltyPercent=0.0 ThirdPersonCamera=false TPSArmLength=300.0 TPSOffset=X=0.000 Y=150.000 Z=150.000 BrakingDeceleration=2048.0 VerticalSpawnOffset=0.0 TerminalVelocity=0.0 CharacterModel=None CharacterSkin=Default SpawnXOffset=0.0 SpawnYOffset=0.0 InvertBlockedSpawn=false ViewBobTime=0.0 ViewBobAngleAdjustment=0.0 ViewBobCameraZOffset=0.0 ViewBobAffectsShots=false IsFlyer=false FlightObeysPitch=false FlightVelocityUp=800.0 FlightVelocityDown=800.0 [Character Profile] Name=Counter-Striker strafe bot MaxHealth=100.0 WeaponProfileNames=USP-S;;;;;;; MinRespawnDelay=0.0001 MaxRespawnDelay=0.0001 StepUpHeight=75.0 CrouchHeightModifier=0.75 CrouchAnimationSpeed=1.0 CameraOffset=X=0.000 Y=0.000 Z=0.000 HeadshotOnly=true DamageKnockbackFactor=0.0 MovementType=Base MaxSpeed=800.0 MaxCrouchSpeed=250.0 Acceleration=6000.0 AirAcceleration=16000.0 Friction=7.5 BrakingFrictionFactor=1.25 JumpVelocity=800.0 Gravity=2.5 AirControl=1.0 CanCrouch=true CanPogoJump=false CanCrouchInAir=true CanJumpFromCrouch=true EnemyBodyColor=X=0.546 Y=0.776 Z=0.546 EnemyHeadColor=X=1.000 Y=1.000 Z=1.000 TeamBodyColor=X=0.000 Y=0.000 Z=0.771 TeamHeadColor=X=0.149 Y=0.542 Z=1.000 BlockSelfDamage=true InvinciblePlayer=true InvincibleBots=false BlockTeamDamage=true AirJumpCount=0 AirJumpVelocity=800.0 MainBBType=Cylindrical MainBBHeight=220.0 MainBBRadius=35.0 MainBBHasHead=true MainBBHeadRadius=25.0 MainBBHeadOffset=0.0 MainBBHide=false ProjBBType=Cylindrical ProjBBHeight=220.0 ProjBBRadius=35.0 ProjBBHasHead=true ProjBBHeadRadius=25.0 ProjBBHeadOffset=0.0 ProjBBHide=true HasJetpack=false JetpackActivationDelay=0.5 JetpackFullFuelTime=1000.0 JetpackFuelIncPerSec=100.0 JetpackFuelRegensInAir=true JetpackThrust=6000.0 JetpackMaxZVelocity=600.0 JetpackAirControlWithThrust=0.25 AbilityProfileNames=;;; HideWeapon=false AerialFriction=0.0 StrafeSpeedMult=1.0 BackSpeedMult=1.0 RespawnInvulnTime=0.0 BlockedSpawnRadius=256.0 BlockSpawnFOV=0.0 BlockSpawnDistance=0.0 RespawnAnimationDuration=1.0 AllowBufferedJumps=true BounceOffWalls=false LeanAngle=0.0 LeanDisplacement=0.0 AirJumpExtraControl=0.0 ForwardSpeedBias=1.0 HealthRegainedonkill=0.0 HealthRegenPerSec=0.0 HealthRegenDelay=0.0 JumpSpeedPenaltyDuration=0.0 JumpSpeedPenaltyPercent=0.0 ThirdPersonCamera=false TPSArmLength=300.0 TPSOffset=X=0.000 Y=150.000 Z=150.000 BrakingDeceleration=2048.0 VerticalSpawnOffset=0.0 TerminalVelocity=0.0 CharacterModel=None CharacterSkin=Default SpawnXOffset=0.0 SpawnYOffset=0.0 InvertBlockedSpawn=false ViewBobTime=0.0 ViewBobAngleAdjustment=0.0 ViewBobCameraZOffset=0.0 ViewBobAffectsShots=false IsFlyer=false FlightObeysPitch=false FlightVelocityUp=800.0 FlightVelocityDown=800.0 [Dodge Profile] Name=cs strafe pause MaxTargetDistance=50000.0 MinTargetDistance=1000.0 ToggleLeftRight=true ToggleForwardBack=false MinLRTimeChange=0.125 MaxLRTimeChange=0.4 MinFBTimeChange=0.2 MaxFBTimeChange=0.5 DamageReactionChangesDirection=false DamageReactionChanceToIgnore=0.5 DamageReactionMinimumDelay=0.125 DamageReactionMaximumDelay=0.25 DamageReactionCooldown=1.0 DamageReactionThreshold=0.0 DamageReactionResetTimer=0.1 JumpFrequency=0.01 CrouchInAirFrequency=0.0 CrouchOnGroundFrequency=0.1 TargetStrafeOverride=Ignore TargetStrafeMinDelay=0.125 TargetStrafeMaxDelay=0.25 MinProfileChangeTime=0.0 MaxProfileChangeTime=0.0 MinCrouchTime=0.3 MaxCrouchTime=0.9 MinJumpTime=0.3 MaxJumpTime=0.6 LeftStrafeTimeMult=1.0 RightStrafeTimeMult=1.0 StrafeSwapMinPause=0.2 StrafeSwapMaxPause=0.5 BlockedMovementPercent=0.5 BlockedMovementReactionMin=0.1 BlockedMovementReactionMax=0.5 WaypointLogic=Ignore WaypointTurnRate=200.0 MinTimeBeforeShot=0.15 MaxTimeBeforeShot=0.25 IgnoreShotChance=0.0 [Weapon Profile] Name=AK-47 Type=Hitscan ShotsPerClick=1 DamagePerShot=36.0 KnockbackFactor=0.2 TimeBetweenShots=0.1 Pierces=false Category=FullyAuto BurstShotCount=2 TimeBetweenBursts=0.1 ChargeStartDamage=0.1 ChargeStartVelocity=X=1500.000 Y=0.000 Z=0.000 ChargeTimeToAutoRelease=2.0 ChargeTimeToCap=1.0 ChargeMoveSpeedModifier=1.0 MuzzleVelocityMin=X=3000.000 Y=0.000 Z=0.000 MuzzleVelocityMax=X=3000.000 Y=0.000 Z=0.000 InheritOwnerVelocity=0.0 OriginOffset=X=0.000 Y=0.000 Z=0.000 MaxTravelTime=3.0 MaxHitscanRange=100000.0 GravityScale=1.0 HeadshotCapable=true HeadshotMultiplier=100.0 MagazineMax=30 AmmoPerShot=1 ReloadTimeFromEmpty=1.5 ReloadTimeFromPartial=1.5 DamageFalloffStartDistance=4000.0 DamageFalloffStopDistance=7500.0 DamageAtMaxRange=25.0 DelayBeforeShot=0.0 ProjectileGraphic=Ball VisualLifetime=0.02 BounceOffWorld=true BounceFactor=0.6 BounceCount=0 HomingProjectileAcceleration=6000.0 ProjectileEnemyHitRadius=0.1 CanAimDownSight=false ADSZoomDelay=0.0 ADSZoomSensFactor=0.1 ADSMoveFactor=1.0 ADSStartDelay=0.0 ShootSoundCooldown=0.08 HitSoundCooldown=0.08 HitscanVisualOffset=X=0.000 Y=0.000 Z=-40.000 ADSBlocksShooting=false ShootingBlocksADS=false KnockbackFactorAir=0.2 RecoilNegatable=false DecalType=1 DecalSize=30.0 DelayAfterShooting=0.0 BeamTracksCrosshair=false AlsoShoot= ADSShoot= StunDuration=0.0 CircularSpread=true SpreadStationaryVelocity=390.0 PassiveCharging=false BurstFullyAuto=true FlatKnockbackHorizontal=0.0 FlatKnockbackVertical=0.0 HitscanRadius=0.0 HitscanVisualRadius=6.0 TaggingDuration=0.0 TaggingMaxFactor=1.0 TaggingHitFactor=1.0 RecoilCrouchScale=1.0 RecoilADSScale=1.0 PSRCrouchScale=1.0 PSRADSScale=1.0 ProjectileAcceleration=0.0 AccelIncludeVertical=true AimPunchAmount=0.0 AimPunchResetTime=0.05 AimPunchCooldown=0.5 AimPunchHeadshotOnly=false AimPunchCosmeticOnly=true MinimumDecelVelocity=0.0 PSRManualNegation=false PSRAutoReset=true AimPunchUpTime=0.05 AmmoReloadedOnKill=0 CancelReloadOnKill=false FlatKnockbackHorizontalMin=0.0 FlatKnockbackVerticalMin=0.0 ADSScope=No Scope ADSFOVOverride=10.3 ADSFOVScale=Quake/Source ADSAllowUserOverrideFOV=true IsBurstWeapon=false ForceFirstPersonInADS=true ZoomBlockedInAir=false ADSCameraOffsetX=0.0 ADSCameraOffsetY=0.0 ADSCameraOffsetZ=0.0 QuickSwitchTime=0.1 WeaponModel=Heavy Surge Rifle WeaponAnimation=Primary UseIncReload=false IncReloadStartupTime=0.0 IncReloadLoopTime=0.0 IncReloadAmmoPerLoop=1 IncReloadEndTime=0.0 IncReloadCancelWithShoot=true WeaponSkin=Default ProjectileVisualOffset=X=0.000 Y=0.000 Z=0.000 SpreadDecayDelay=0.0 ReloadBeforeRecovery=true 3rdPersonWeaponModel=Pistol 3rdPersonWeaponSkin=Default ParticleMuzzleFlash=None ParticleWallImpact=Gunshot ParticleBodyImpact=Blood ParticleProjectileTrail=None ParticleHitscanTrace=Tracer ParticleMuzzleFlashScale=1.0 ParticleWallImpactScale=1.0 ParticleBodyImpactScale=1.0 ParticleProjectileTrailScale=1.0 Explosive=false Radius=500.0 DamageAtCenter=100.0 DamageAtEdge=0.1 SelfDamageMultiplier=0.5 ExplodesOnContactWithEnemy=true DelayAfterEnemyContact=0.0 ExplodesOnContactWithWorld=true DelayAfterWorldContact=0.0 ExplodesOnNextAttack=false DelayAfterSpawn=5.0 BlockedByWorld=true SpreadSSA=4.0,15.0,-9.0,2.5 SpreadSCA=4.0,15.0,-9.0,2.5 SpreadMSA=4.0,15.0,-9.0,2.5 SpreadMCA=4.0,15.0,-9.0,2.5 SpreadSSH=2.0,27.0,-9.0,1.5 SpreadSCH=2.0,27.0,-9.0,0.0 SpreadMSH=100.0,1000.0,5.0,20.0 SpreadMCH=4.0,15.0,-9.0,1.8 MaxRecoilUp=0.3 MinRecoilUp=0.3 MinRecoilHoriz=-0.3 MaxRecoilHoriz=0.3 FirstShotRecoilMult=1.0 RecoilAutoReset=true TimeToRecoilPeak=0.0001 TimeToRecoilReset=0.075 AAMode=0 AAPreferClosestPlayer=false AAAlpha=0.1 AAMaxSpeed=5.0 AADeadZone=0.0 AAFOV=10.0 AANeedsLOS=true TrackHorizontal=true TrackVertical=true AABlocksMouse=false AAOffTimer=0.0 AABackOnTimer=0.0 TriggerBotEnabled=false TriggerBotDelay=0.0 TriggerBotFOV=0.1 StickyLock=false HeadLock=true VerticalOffset=0.0 DisableLockOnKill=false UsePerShotRecoil=true PSRLoopStartIndex=10 PSRViewRecoilTracking=0.45 PSRCapUp=90.0 PSRCapRight=90.0 PSRCapLeft=90.0 PSRTimeToPeak=0.16 PSRResetDegreesPerSec=35.0 PSR0=0.5,0.0 PSR1=1.2,-0.1 PSR2=1.7,0.2 PSR3=1.7,0.2 PSR4=1.7,-0.85 PSR5=1.3,-0.45 PSR6=1.3,-0.75 PSR7=0.9,0.75 PSR8=-0.4,2.55 PSR9=0.75,0.95 PSR10=0.75,0.4 PSR11=-0.6,0.4 PSR12=0.35,1.0 PSR13=0.4,0.25 PSR14=-0.9,-1.5 PSR15=0.4,-1.0 PSR16=0.5,-1.3 PSR17=0.1,-1.6 PSR18=-0.7,-1.25 PSR19=0.2,-0.5 PSR20=0.2,0.1 PSR21=0.0,0.5 PSR22=0.3,0.1 PSR23=0.2,0.5 PSR24=0.5,-1.0 PSR25=-0.1,1.2 PSR26=-0.3,1.1 PSR27=-1.2,2.0 PSR28=0.1,1.4 PSR29=-0.1,0.0 UsePerBulletSpread=false PBS0=0.0,0.0 [Weapon Profile] Name=M4A1-S Type=Hitscan ShotsPerClick=1 DamagePerShot=33.0 KnockbackFactor=0.1 TimeBetweenShots=0.1 Pierces=false Category=FullyAuto BurstShotCount=2 TimeBetweenBursts=0.1 ChargeStartDamage=0.1 ChargeStartVelocity=X=1500.000 Y=0.000 Z=0.000 ChargeTimeToAutoRelease=2.0 ChargeTimeToCap=1.0 ChargeMoveSpeedModifier=1.0 MuzzleVelocityMin=X=3000.000 Y=0.000 Z=0.000 MuzzleVelocityMax=X=3000.000 Y=0.000 Z=0.000 InheritOwnerVelocity=0.0 OriginOffset=X=0.000 Y=0.000 Z=0.000 MaxTravelTime=3.0 MaxHitscanRange=100000.0 GravityScale=1.0 HeadshotCapable=true HeadshotMultiplier=100.0 MagazineMax=20 AmmoPerShot=1 ReloadTimeFromEmpty=1.37 ReloadTimeFromPartial=1.37 DamageFalloffStartDistance=3000.0 DamageFalloffStopDistance=7000.0 DamageAtMaxRange=25.0 DelayBeforeShot=0.0 ProjectileGraphic=Ball VisualLifetime=0.1 BounceOffWorld=true BounceFactor=0.6 BounceCount=0 HomingProjectileAcceleration=6000.0 ProjectileEnemyHitRadius=0.1 CanAimDownSight=false ADSZoomDelay=0.0 ADSZoomSensFactor=0.1 ADSMoveFactor=1.0 ADSStartDelay=0.0 ShootSoundCooldown=0.08 HitSoundCooldown=0.08 HitscanVisualOffset=X=0.000 Y=0.000 Z=-50.000 ADSBlocksShooting=false ShootingBlocksADS=false KnockbackFactorAir=0.1 RecoilNegatable=false DecalType=1 DecalSize=30.0 DelayAfterShooting=0.0 BeamTracksCrosshair=false AlsoShoot= ADSShoot= StunDuration=0.0 CircularSpread=true SpreadStationaryVelocity=410.0 PassiveCharging=false BurstFullyAuto=true FlatKnockbackHorizontal=0.0 FlatKnockbackVertical=0.0 HitscanRadius=0.0 HitscanVisualRadius=6.0 TaggingDuration=0.0 TaggingMaxFactor=1.0 TaggingHitFactor=1.0 RecoilCrouchScale=1.0 RecoilADSScale=1.0 PSRCrouchScale=1.0 PSRADSScale=1.0 ProjectileAcceleration=0.0 AccelIncludeVertical=true AimPunchAmount=0.0 AimPunchResetTime=0.05 AimPunchCooldown=0.5 AimPunchHeadshotOnly=false AimPunchCosmeticOnly=true MinimumDecelVelocity=0.0 PSRManualNegation=false PSRAutoReset=true AimPunchUpTime=0.05 AmmoReloadedOnKill=0 CancelReloadOnKill=false FlatKnockbackHorizontalMin=0.0 FlatKnockbackVerticalMin=0.0 ADSScope=No Scope ADSFOVOverride=10.3 ADSFOVScale=Quake/Source ADSAllowUserOverrideFOV=true IsBurstWeapon=false ForceFirstPersonInADS=true ZoomBlockedInAir=false ADSCameraOffsetX=0.0 ADSCameraOffsetY=0.0 ADSCameraOffsetZ=0.0 QuickSwitchTime=0.1 WeaponModel=Heavy Surge Rifle WeaponAnimation=Primary UseIncReload=false IncReloadStartupTime=0.0 IncReloadLoopTime=0.0 IncReloadAmmoPerLoop=1 IncReloadEndTime=0.0 IncReloadCancelWithShoot=true WeaponSkin=Default ProjectileVisualOffset=X=0.000 Y=0.000 Z=0.000 SpreadDecayDelay=0.0 ReloadBeforeRecovery=true 3rdPersonWeaponModel=Pistol 3rdPersonWeaponSkin=Default ParticleMuzzleFlash=None ParticleWallImpact=Gunshot ParticleBodyImpact=Blood ParticleProjectileTrail=None ParticleHitscanTrace=Tracer ParticleMuzzleFlashScale=1.0 ParticleWallImpactScale=1.0 ParticleBodyImpactScale=1.0 ParticleProjectileTrailScale=1.0 Explosive=false Radius=500.0 DamageAtCenter=100.0 DamageAtEdge=0.1 SelfDamageMultiplier=0.5 ExplodesOnContactWithEnemy=true DelayAfterEnemyContact=0.0 ExplodesOnContactWithWorld=true DelayAfterWorldContact=0.0 ExplodesOnNextAttack=false DelayAfterSpawn=5.0 BlockedByWorld=true SpreadSSA=4.0,15.0,-9.0,2.5 SpreadSCA=4.0,15.0,-9.0,2.5 SpreadMSA=4.0,15.0,-9.0,2.5 SpreadMCA=4.0,15.0,-9.0,2.5 SpreadSSH=1.5,27.0,-9.0,1.0 SpreadSCH=1.5,27.0,-9.0,0.0 SpreadMSH=100.0,1000.0,5.0,20.0 SpreadMCH=4.0,15.0,-9.0,1.8 MaxRecoilUp=0.3 MinRecoilUp=0.3 MinRecoilHoriz=-0.3 MaxRecoilHoriz=0.3 FirstShotRecoilMult=1.0 RecoilAutoReset=true TimeToRecoilPeak=0.0001 TimeToRecoilReset=0.075 AAMode=0 AAPreferClosestPlayer=false AAAlpha=0.05 AAMaxSpeed=2.0 AADeadZone=0.0 AAFOV=15.0 AANeedsLOS=true TrackHorizontal=true TrackVertical=true AABlocksMouse=false AAOffTimer=0.0 AABackOnTimer=0.0 TriggerBotEnabled=false TriggerBotDelay=0.0 TriggerBotFOV=0.1 StickyLock=false HeadLock=true VerticalOffset=0.0 DisableLockOnKill=false UsePerShotRecoil=true PSRLoopStartIndex=0 PSRViewRecoilTracking=0.45 PSRCapUp=90.0 PSRCapRight=90.0 PSRCapLeft=90.0 PSRTimeToPeak=0.175 PSRResetDegreesPerSec=35.0 PSR0=0.4,-0.1 PSR1=0.4,0.0 PSR2=0.9,0.4 PSR3=1.0,-0.5 PSR4=1.0,0.6 PSR5=1.2,0.3 PSR6=0.7,-0.6 PSR7=0.8,-0.5 PSR8=0.3,-1.3 PSR9=0.8,0.5 PSR10=0.3,1.0 PSR11=-0.4,1.2 PSR12=0.0,1.1 PSR13=0.1,1.0 PSR14=-0.2,-0.4 PSR15=0.4,0.1 PSR16=-0.4,1.0 PSR17=0.4,-1.0 PSR18=0.0,1.0 PSR19=-0.1,-1.0 UsePerBulletSpread=false PBS0=0.0,0.0 [Weapon Profile] Name=USP-S Type=Hitscan ShotsPerClick=1 DamagePerShot=35.0 KnockbackFactor=1.0 TimeBetweenShots=0.17 Pierces=false Category=SemiAuto BurstShotCount=1 TimeBetweenBursts=0.5 ChargeStartDamage=10.0 ChargeStartVelocity=X=500.000 Y=0.000 Z=0.000 ChargeTimeToAutoRelease=2.0 ChargeTimeToCap=1.0 ChargeMoveSpeedModifier=1.0 MuzzleVelocityMin=X=2000.000 Y=0.000 Z=0.000 MuzzleVelocityMax=X=2000.000 Y=0.000 Z=0.000 InheritOwnerVelocity=0.0 OriginOffset=X=0.000 Y=0.000 Z=0.000 MaxTravelTime=5.0 MaxHitscanRange=100000.0 GravityScale=1.0 HeadshotCapable=true HeadshotMultiplier=2.0 MagazineMax=12 AmmoPerShot=1 ReloadTimeFromEmpty=2.2 ReloadTimeFromPartial=2.2 DamageFalloffStartDistance=300.0 DamageFalloffStopDistance=1000.0 DamageAtMaxRange=33.0 DelayBeforeShot=0.0 ProjectileGraphic=Ball VisualLifetime=0.1 BounceOffWorld=false BounceFactor=0.5 BounceCount=0 HomingProjectileAcceleration=0.0 ProjectileEnemyHitRadius=1.0 CanAimDownSight=false ADSZoomDelay=0.0 ADSZoomSensFactor=0.7 ADSMoveFactor=1.0 ADSStartDelay=0.0 ShootSoundCooldown=0.08 HitSoundCooldown=0.08 HitscanVisualOffset=X=0.000 Y=0.000 Z=-50.000 ADSBlocksShooting=false ShootingBlocksADS=false KnockbackFactorAir=1.0 RecoilNegatable=false DecalType=1 DecalSize=30.0 DelayAfterShooting=0.0 BeamTracksCrosshair=false AlsoShoot= ADSShoot= StunDuration=0.0 CircularSpread=true SpreadStationaryVelocity=400.0 PassiveCharging=false BurstFullyAuto=true FlatKnockbackHorizontal=0.0 FlatKnockbackVertical=0.0 HitscanRadius=0.0 HitscanVisualRadius=6.0 TaggingDuration=0.0 TaggingMaxFactor=1.0 TaggingHitFactor=1.0 RecoilCrouchScale=1.0 RecoilADSScale=1.0 PSRCrouchScale=1.0 PSRADSScale=1.0 ProjectileAcceleration=0.0 AccelIncludeVertical=true AimPunchAmount=0.0 AimPunchResetTime=0.05 AimPunchCooldown=0.5 AimPunchHeadshotOnly=false AimPunchCosmeticOnly=true MinimumDecelVelocity=0.0 PSRManualNegation=false PSRAutoReset=true AimPunchUpTime=0.05 AmmoReloadedOnKill=0 CancelReloadOnKill=false FlatKnockbackHorizontalMin=0.0 FlatKnockbackVerticalMin=0.0 ADSScope=No Scope ADSFOVOverride=72.099998 ADSFOVScale=Quake/Source ADSAllowUserOverrideFOV=true IsBurstWeapon=false ForceFirstPersonInADS=true ZoomBlockedInAir=false ADSCameraOffsetX=0.0 ADSCameraOffsetY=0.0 ADSCameraOffsetZ=0.0 QuickSwitchTime=0.0 WeaponModel=Heavy Surge Rifle WeaponAnimation=Primary UseIncReload=false IncReloadStartupTime=0.0 IncReloadLoopTime=0.0 IncReloadAmmoPerLoop=1 IncReloadEndTime=0.0 IncReloadCancelWithShoot=true WeaponSkin=Default ProjectileVisualOffset=X=0.000 Y=0.000 Z=0.000 SpreadDecayDelay=0.0 ReloadBeforeRecovery=true 3rdPersonWeaponModel=Pistol 3rdPersonWeaponSkin=Default ParticleMuzzleFlash=None ParticleWallImpact=Gunshot ParticleBodyImpact=Blood ParticleProjectileTrail=None ParticleHitscanTrace=Tracer ParticleMuzzleFlashScale=1.0 ParticleWallImpactScale=1.0 ParticleBodyImpactScale=1.0 ParticleProjectileTrailScale=1.0 Explosive=false Radius=500.0 DamageAtCenter=100.0 DamageAtEdge=100.0 SelfDamageMultiplier=0.5 ExplodesOnContactWithEnemy=false DelayAfterEnemyContact=0.0 ExplodesOnContactWithWorld=false DelayAfterWorldContact=0.0 ExplodesOnNextAttack=false DelayAfterSpawn=0.0 BlockedByWorld=false SpreadSSA=1.0,1.0,-1.0,5.0 SpreadSCA=1.0,1.0,-1.0,5.0 SpreadMSA=1.0,1.0,-1.0,5.0 SpreadMCA=1.0,1.0,-1.0,5.0 SpreadSSH=5.0,25.0,0.2,7.0 SpreadSCH=1.0,1.0,-1.0,5.0 SpreadMSH=1.0,25.0,2.0,7.0 SpreadMCH=1.0,1.0,-1.0,5.0 MaxRecoilUp=0.3 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//Scilab Code for Example 7.8 of Signals and systems by //P.Ramakrishna Rao clc; clear x y1 y y2 q t n; clear; //y(t)=sum(x(n)),n-2<=n=<n+2 x1=[1,3,5,3,0,0,0,0,0,0];//random variable x2=[2,4,6,4,0,0,0,0,0,0]; for n=1:4 y1(1,n)=x1(n)+x1(n+1)+x1(n+2)+x1(n+3)+x1(n+4); y2(1,n)=x2(n)+x2(n+1)+x2(n+2)+x2(n+3)+x2(n+4); end b1=2; b2=3; x=b1*x1+b2*x2; disp(x,'The input to the system is:'); for n=1:4 q(1,n)=x(n)+x(n+1)+x(n+2)+x(n+3)+x(n+4); end disp(q,'This input gives the output:'); y=b1*y1+b2*y2; disp(y,'For the system to be linear the output should be:'); disp('(i) Hence the system is linear');
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// Définition de G G=[1,0,0;0,.5,.5]; d=[3;4.5] // SVD [U,S,V]=svd(G); // Calculer Up, Vp, Sp p=rank(G); Vp=V(:,1:p); Up=U(:,1:p); Sp=S(:,1:p); // Calculer Rm; Rm=Vp*Vp'; // Calculer Rd; Rd=Up*Up'; // Calculer Gg Ggpen=pinv(G); Ggcalc=Vp*inv(Sp)*Up'; // Calculer le modèle M=Gg*d; // Prédire les données
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function P = computePest(x) //x=(d,q) d = x(1:15); d(1) = 0.2; // longueur du pied gauche d(9) = 0.2; // longueur du pied droit d(14)= 0.5; // largeur deamb d(15)= 1;//hauteur deamb q = x(16:$-2); //q(1) = 0 ; // angle plante du pied/sol G //aq(8) = 0; // pied D P = H2LWScomputeMGD(d,q); // on translate le point d'origine tx = x($-1); tz = x($); P = P + [tx*ones(1,size(P,2)); tz*ones(1, size(P,2)); zeros(1,size(P,2)); zeros(1,size(P,2))]; endfunction function e=computeError(P,Ptest) e=0; e=e+(Ptest(3,2:12)-P(1,2:12))*(Ptest(3,2:12)-P(1,2:12))'; e=e+(Ptest(2,2:12)-P(2,2:12))*(Ptest(2,2:12)-P(2,2:12))'; endfunction function e = costfunction (x) Pest = computePest(x); e = computeError(Pest,Ptest); endfunction
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// Example 5.6: RF so that IE=+2 mA clc, clear IE=2e-3; // in amperes VBE=0.7; // in volts betaf=49; // From Fig. 5.17 VCC=12; // in volts RB=25e3; // in ohms RC=2e3; // in ohms I1=VBE/RB; // in amperes IB=IE/(1+betaf); // in amperes // KVL for the indicated loop gives RF=(VCC-RC*(I1+(1+betaf)*IB)-VBE)/(I1+IB); // in ohms RF=RF*1e-3; // in kilo-ohms disp(RF,"RF so that IE=+2 mA (kΩ) =");
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clc //Intialisation of variables s=1 // in degrees LC = 1/6 // LC=10 minutes n= s/LC //Results printf ('Taken eleven spaces of the main scale and divide it into %f spaces of the vernier',n)
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s=%s; syms k H=syslin('c',2/(s*(1-2*s))) // for K/2>-1 or K>-2 nyquist(H) show_margins(H,'nyquist') printf("P=1(poles in RHP)") printf("N=0,hence Z=1") printf("Therefore,System is unstable")
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errcatch(-1,"stop");mode(2);//Example 8.4// T.S=800;//MPa F.S=T.S/4 mprintf("F.S = %i MPa",F.S) ss=F.S/2 mprintf("\n ss = %i Mpa",ss) exit();
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clc //initialisation of variables Fhy1=0.6008 //Btu/lbm-R Fhy2=0.7963 //Btu/lbm-R P1=50 //lbf/in^2 P2=40 //lbf/in^2 T=778//R g=53.34//Btu/lbm-R //CALCULATIONS S=Fhy2-Fhy1-(g/T)*log(P2/P1)//Btu/lbm-R //RESULTS printf('The change in entropy per pound as air is heated =% f Btu/lbm-R',S)
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// Example 3.9 // Determine the minimum power rating required for each transformer // Page No. 117 clc; clear; close; // Given data P=50000; // Transformer power rating Eline=120; // Line voltage FP=0.9 // Power factor lagging VL=120; // Line current is Iline=P/(sqrt(3)*Eline*FP); // Minimum power rating required for each transformer Pmin=VL*Iline/1000; // Display result on command window printf("\n Minimum power rating required for each transformer = %0.1f kVA ",Pmin);
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function []=jauge(fuel) xset("color",8);xfpoly([60,57,57,60],[17,17,5,5]); //rectangle : 12*3 //séparation en 12 fractions u=[60,57,57,60];v=[17,17,5,5]; xpoly(u,v,"lines",1) if fuel>92 then xset("color",13);xfpoly(u,v); elseif fuel>84 & fuel<=92 then v(1)=v(1)-1;v(2)=v(1);xset("color",14);xfpoly(u,v); elseif fuel>73 & fuel<=84 then v(1)=v(1)-2;v(2)=v(1);xset("color",15);xfpoly(u,v); elseif fuel>65 & fuel<=73 then v(1)=v(1)-3;v(2)=v(1);xset("color",3);xfpoly(u,v); elseif fuel>56 & fuel<=65 then v(1)=v(1)-4;v(2)=v(1);xset("color",7);xfpoly(u,v); elseif fuel>48 & fuel<=56 then v(1)=v(1)-5;v(2)=v(1);xset("color",32);xfpoly(u,v); elseif fuel>40 & fuel<=48 then v(1)=v(1)-6;v(2)=v(1);xset("color",26);xfpoly(u,v); elseif fuel>31 & fuel<=40 then v(1)=v(1)-7;v(2)=v(1);xset("color",27);xfpoly(u,v); elseif fuel>23 & fuel<=31 then v(1)=v(1)-8;v(2)=v(1);xset("color",19);xfpoly(u,v); elseif fuel>15 & fuel<=23 then v(1)=v(1)-9;v(2)=v(1);xset("color",20);xfpoly(u,v); elseif fuel>7 & fuel<=15 then v(1)=v(1)-10;v(2)=v(1);xset("color",21);xfpoly(u,v); elseif fuel>0 & fuel<=7 then v(1)=v(1)-11;v(2)=v(1);xset("color",5);xfpoly(u,v,1); //faire clignoter !! end xset("color",0); u=[60,57,57,60];v=[17,17,5,5]; xpoly(u,v,"lines",1) endfunction
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//Ex3.5.4 //calculation of parameter for full wave rectifier ckt clc; clear; //given Pl_dc=100;// dc load power in watt Vl_dc=10;//dc Voltage Vs=230;//supply voltage Il_dc=Pl_dc/Vl_dc; disp('***Part(1)'); disp('Ampere',Il_dc,'dc load current is :'); Vm=(%pi*Vl_dc)/2;//peak Voltage Vs_rms=Vm/sqrt(2);//rms secondary voltage disp('***Part(2)'); disp('Volt',Vs_rms,'rms secondary Voltage is :'); Im=(Il_dc*%pi)/2;//peak current Is_rms=Im/sqrt(2); disp('***Part(3)'); disp('Watt',Is_rms,'rms secondary current is :'); TUF=Pl_dc/(Is_rms*Vs_rms)*100; disp('***Part(4)'); disp('%',TUF,'Transformer Utilization Factor is :'); n=Vs/Vs_rms;//n=N1/N2 turns ratio primary to secondary disp('***Part(5)'); disp('Watt',n,'Turns ratio is :');
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//A program to implement the false position method //Input: // f = The function handle of the equation (written as x0 Scilab function) whose root is to be found. // (x0, x1) = The initial interval in which the root is to be found. // epsilon = The desired accuracy level of the root. // maxit = the maximum number of iterations to be performed in case the desired accuracy is not attained. //Output: // root= Calculated root. // noit = The number of iterations performed to obtain the root. function [root, noit] = ak_false_position(f, x0, x1, epsilon, maxit) // Check the presence of a root at the interval boundary if abs(f(x0))<= %eps then root=x0; noit=0; return; end if abs(f(x1))<= %eps then root=x1; noit=0; return; end // Verify the given initial interval to check the presence of a root in it. if f(x0) * f(x1)>0 then //Invalid initial interval. Generate an error message and return to the main Scilab window. root="invalid interval"; noit=0; return; else // Valid initial interval. i=0; while i < maxit i=i+1; // Calculate the next better root. x2=x0-(x1-x0) * (f(x0)/(f(x1)-f(x0))); // Check the accuracy of the computed root with the desired accuracy. if (abs(f(x2))< epsilon) then root=x2; noit=i; return; end // Select the interval having the root for the next iteration. if f(x2)*f(x0) >= 0 then x0=x2; else x1=x2; end end //The maximum number of iterations is reached and no root with the desired accuracy is found. Hence, returning the root obtained after performing the maximum number of iterations. root=x2; noit=i; end endfunction // The equation whose root is to be found function [y]=f(x) y=x^3-2*x-5; endfunction // main program [r,n]=ak_false_position(f,2,3,.001,50); disp(r,'r=',n,'n=');
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//coefficient// s = poly ( 0,'s' ); sys = syslin ('c',180/(s*(s+6))) //G(s)H(s) disp(sys,"G(s)H(s)") syms t s; //R=laplace('4*t',t,s) R=laplace('4*t',t,s); e=limit(s*R/(1+sys),s,0); y=dbl(e); disp(y,"steady state error") syms k real; //value of k if error reduced by 6%; e1=limit(s*R/(1+k/(s*(s+6))),s,0) //-------1 e1=0.94*e // --------2 //now solving these two equations a=[47]; b=[-9000]; m=linsolve(a,b); disp(m,"k")
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// Determine the capacitance (a)between any two conductors (b)between any two bunched conductors and the third conductor (c)Also calculate the charging current per phase per km clear clc; C1=.208; C2=.096; Cx=3*C1; w=314; V=10; Cy=(C1+ 2*C2); Co=((1.5*Cy)-(Cx/6)); C=Co/2; mprintf("(i)Capacitance between any two conductors=%.3f micro-Farad/km\n",C); c=((2*C2 + ((2/3)*C1))); mprintf("(ii)Capacitance between any two bunched conductors and the third conductor=%.2f micro-Farad/km\n",c); I=V*w*Co*1000*(10^-6)/sqrt(3); mprintf("(iii)the charging current per phase per km =%.3f A\n",I);
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////////////////////////////////////////////////////////// //// The file contains some functions for calculating //// ////// Fresnel integrals, its approximation and ////////// ///////////////// some other things ////////////////////// ////////////////////////////////////////////////////////// function y=cosF(t) y = cos(%pi/2 * t^2); endfunction function y=sinF(t) y = sin(%pi/2 * t^2); endfunction function y=Cf(r) y = intc(0, r, cosF); endfunction function y=Sf(r) y = intc(0, r, sinF); endfunction function y=CfAppr(x) y = 0.5 + fAppr(x)*sin(%pi/2*x^2) - gAppr(x)*cos(%pi/2*x^2); endfunction function y=SfAppr(x) y = 0.5 - fAppr(x)*cos(%pi/2*x^2) - gAppr(x)*sin(%pi/2*x^2); endfunction function y=fAppr(x) y = (1 + 0.926*x) / (2 + 1.792 * x + 3.104*x^2); endfunction function y=gAppr(x) y = 1 / (2 + 4.142*x + 3.492*x^2 + 6.670*x^3); endfunction function x=xCoord(gamm, alpha, s) x = gamm * sqrt(%pi / abs(alpha)) * Cf(sqrt(abs(alpha) / %pi)*s); endfunction function y=yCoord(gamm, alpha, s) y = gamm * sign(alpha) * sqrt(%pi / abs(alpha)) * Sf(sqrt(abs(alpha) / %pi)*s); endfunction function x=xCoordAppr(gamm, alpha, s) x = gamm * sqrt(%pi / abs(alpha)) * CfAppr(sqrt(abs(alpha) / %pi)*s); endfunction function y=yCoordAppr(gamm, alpha, s) y = gamm * sign(alpha) * sqrt(%pi / abs(alpha)) * SfAppr(sqrt(abs(alpha) / %pi)*s); endfunction function y = X(b) y = sign(b) * sqrt(%pi * abs(b)) * Cf(sqrt(abs(b) / %pi)); endfunction function y = Y(b) y = sqrt(%pi * abs(b)) * Sf(sqrt(abs(b) / %pi)); endfunction function y = A(b1, b2) if argn(2) == 1 then y = real(X(b1) * (1 + cos(b1)) + Y(b1) * sin(b1)); else y = real(X(b1) * (1 + cos(b1 + b2)) + Y(b1) * sin(b1 + b2) + sin(0.5*b1 + b2) - sin(0.5*b1)); end endfunction function y = B(b1, b2) if argn(2) == 1 then y = real(X(b1) * sin(b1) + Y(b1) * (1 - cos(b1))); else y = real(X(b1) * sin(b1 + b2) + Y(b1) * (1 - cos(b1 + b2)) - cos(0.5*b1 + b2) + cos(0.5*b1)); end endfunction function y = C(b, psi) if max(size(b)) == 1 then y = real(A(b) * cos(psi) - B(b) * sin(psi)); else y = real(A(b(1),b(2)) * cos(psi) - B(b(1),b(2)) * sin(psi)); end endfunction function y = D(b, psi) if max(size(b)) == 1 then y = real(A(b) * sin(psi) + B(b) * cos(psi)); else y = real(A(b(1),b(2)) * sin(psi) + B(b(1),b(2)) * cos(psi)); end endfunction function y = G(b, psi) y = real( B(b + psi) + D(b, psi) ); endfunction
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Chapter12_Example9.sce
clc clear //INPUT n=17000;//luminosity of star compared to sun t=6000;//temperature of the sun in K //CALCULATIONS t1=(n*t^4)^(1/4);//temperature of the star in K //OUTPUT mprintf('the temperature of the star is %3.2f K',t1)
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clear; close; clc; s = poly(0,'s'); g = 9/(s^2 + 2*s + 9); poles = roots(g.den) disp(poles , 'Poles of the system are ')
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function r=%shb(a,b) // r=a&b r=(a<>0)&b