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AQAAAACAAABABgAAdgUAAA==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AQAAAACAAABABgAAygUAAA==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AQAAAACAAABABgAAJwYAAA==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AQAAAACAAABABgAAFQAAAA==eJxjYBgFo2AUjIJRMApIBwAGQAABAQAAAACAAABABgAAFQAAAA==eJxjYBgFo2AUjIJRMApIBwAGQAABAQAAAACAAADAEgAA0gMAAA==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AQAAAACAAABABgAAXwEAAA==eJwtxVFEHAAAANBKkpzkJEmSJMlJkiRJkiRJkiQnSXKSJEmSJEmSJEmSZGYmmUmSJEmSJEkyMzOTzCRJkmT20Xs/LybqXazjHO8EB5zoJAed7BSnOs3pznCms5ztHOc6zyHnu8CFLnKxS1zqMpe7wpWucrVrXOs617vBjW5ys1vc6rDb3O4Od7rLEXe7x73uc78HPOghD3vEox7zuCc86SlPe8aznvO8F7zoJS97xate8wd/9Cd/9ro3/MVfvektb3vHu97zvg986CMf+8SnPvO5L3zpK1/7m7/7h3/6l3/7xrf+47++870f/OgnP/vFr37zP0dFvxfjWMc53gkOONFJDjrZKU51mtOd4UxnOds5znWeQ853gQtd5GKXuNRlLneFK13late41nWud4Mb3eRmt7jVYbe53R3udJcj7naPe93nfg940EMe9ohHPeZxT3jSU572jGc95/9sSVR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CylinderKnMa/Kn0p10/simulation0115_Kn0p10Ma3p4/config.txt ADDED
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1
+ variable BZ equal 1.380649E-23
2
+ variable PI equal 3.1415926536
3
+ variable molecular_mass equal 6.63E-26
4
+ variable molecular_diameter equal 4.17E-10
5
+ variable gamma equal 1.666666667
6
+ variable R equal ${BZ}/${molecular_mass}
7
+ variable L equal 1.0
8
+ variable xmin equal -5.0
9
+ variable xmax equal 6.0
10
+ variable ymin equal -5.0
11
+ variable ymax equal 5.0
12
+ variable Kn equal 0.1
13
+ variable Ma equal 3.4000000000000004
14
+ variable To equal 273.0
15
+ variable Tb equal 273.0
16
+ variable theta equal 0.0
17
+ variable mfp equal ${Kn}*${L}
18
+ variable cpmfp equal 4
19
+ variable nden equal 1.0/sqrt(2.0)/${PI}/${molecular_diameter}/${molecular_diameter}/(${mfp}/${cpmfp}*${Kn})
20
+ variable sos equal sqrt(${gamma}*${R}*${To})
21
+ variable vo equal ${Ma}*${sos}
22
+ variable vx equal ${vo}*cos(${theta}*2*PI/360)
23
+ variable vy equal ${vo}*sin(${theta}*2*PI/360)
24
+ variable ppc equal 30
25
+ variable xncells equal (${xmax}-${xmin})/${mfp}*${cpmfp}
26
+ variable yncells equal (${ymax}-${ymin})/${mfp}*${cpmfp}
27
+ variable Fnum equal ${nden}*(${xmax}-${xmin})*(${ymax}-${ymin})/${ppc}/${xncells}/${yncells}
28
+ variable tstep equal (-${xmin}+${xmax})/${vx}/${xncells}/10/4
29
+ variable nave equal 10000
30
+ variable noutput equal 300000
31
+ clear
32
+ shell mkdir output
33
+ shell mkdir grid
34
+ shell mkdir surf
35
+ seed 7
36
+ dimension 2
37
+ global nrho ${nden}
38
+ global fnum ${Fnum}
39
+ timestep ${tstep}
40
+ global gridcut 1.0 particle/reorder 100 comm/sort yes
41
+ region 1 cylinder z 0.0 0.0 3.50 -0.5 0.5
42
+ region 2 cylinder z 0.0 0.0 2.00 -0.5 0.5
43
+ region 3 cylinder z 0.0 0.0 0.80 -0.5 0.5
44
+ boundary o o p
45
+ create_box ${xmin} ${xmax} ${ymin} ${ymax} -0.5 0.5
46
+ create_grid ${xncells} ${yncells} 1 levels 4 region 2 1 2 2 1 region 3 2 2 2 1 region 4 3 2 2 1 clump xyz
47
+ balance_grid rcb cell
48
+ species gas.species Ar
49
+ mixture air Ar frac 1.0
50
+ mixture air Ar vstream ${vx} ${vy} 0.0 temp ${To}
51
+ collide vss air gas.vhs
52
+ collide_modify vremax 100 yes remain no nearcp yes 10
53
+ read_surf cylinder.surf
54
+ surf_collide 1 diffuse 273.0 1.0
55
+ surf_modify all collide 1
56
+ fix in emit/face air xlo ylo yhi
57
+ balance_grid rcb cell
58
+ create_particles air n 0
59
+ stats 10000
60
+ stats_style step cpu np nattempt ncoll nscoll npave nscollave
61
+ run 200000
62
+ compute 1 grid all air n nrho massrho u v w
63
+ compute 2 grid all air trot
64
+ compute 3 tvib/grid all air
65
+ compute 4 thermal/grid all air press temp
66
+ fix 1 ave/grid all 1 ${nave} ${nave} c_1[*] c_4[*] c_2[*] c_3[*] ave running
67
+ dump 1 grid all ${noutput} output/grid.*.dat id xc yc f_1[*]
68
+ dump_modify 1 format float %12.5g
69
+ compute 5 surf all air n press px py shx shy fx fy etot erot evib
70
+ fix 2 ave/surf all 1 ${nave} ${nave} c_5[*] ave running
71
+ dump 2 surf all ${noutput} output/surf.*.dat id v1x v1y v2x v2y f_2[*]
72
+ dump_modify 2 format float %12.5g
73
+ compute 6 lambda/grid f_1[2] f_1[8] Ar kx
74
+ dump 3 grid all ${noutput} output/lambdakn.*.dat id xc yc c_6[*]
75
+ dump_modify 3 format float %12.5g
76
+ run 100000
77
+ write_grid grid/final-grid.dat
78
+ write_surf surf/geom.surf
CylinderKnMa/Kn0p10/simulation0115_Kn0p10Ma3p4/cylinder.surf ADDED
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391
+ 181 181 182
392
+ 182 182 183
393
+ 183 183 184
394
+ 184 184 185
395
+ 185 185 186
396
+ 186 186 187
397
+ 187 187 188
398
+ 188 188 189
399
+ 189 189 190
400
+ 190 190 191
401
+ 191 191 192
402
+ 192 192 193
403
+ 193 193 194
404
+ 194 194 195
405
+ 195 195 196
406
+ 196 196 197
407
+ 197 197 198
408
+ 198 198 199
409
+ 199 199 200
410
+ 200 200 1
CylinderKnMa/Kn0p10/simulation0115_Kn0p10Ma3p4/gas.species ADDED
@@ -0,0 +1,14 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ # Species data
2
+
3
+ # species name
4
+ # molecular weight (atomic mass units, e.g. 16 for oxygen)
5
+ # molecular mass (kg)
6
+ # rotational degrees of freedom (integer, unitless)
7
+ # inverse rotational relaxtion number (unitless)
8
+ # vibrational degrees of freedom (integer, unitless)
9
+ # inverse vibrational relaxation number (unitless)
10
+ # vibrational temperature (K)
11
+ # species weight (unitless)
12
+ # multiple of electon charge (1 for a proton)
13
+
14
+ Ar 39.95 6.63E-26 0 0.0 0 0.0 0.0 1.0 0.0
CylinderKnMa/Kn0p10/simulation0115_Kn0p10Ma3p4/gas.vhs ADDED
@@ -0,0 +1,9 @@
 
 
 
 
 
 
 
 
 
 
1
+ # VHS collision model parameters for each species
2
+
3
+ # species name
4
+ # diameter (m)
5
+ # omega (unitless)
6
+ # tref (referenced temperature)
7
+ # alpha (unitless)
8
+
9
+ Ar 4.17e-10 0.81 273 1.0
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