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https://en.wikipedia.org/wiki/Iganmode%20Grammar%20School | Iganmode Grammar School is a secondary school in Ota, Ogun State, Nigeria that was established in 1960. official website www.igs.com.ng
Cowbell National Secondary School Mathematics Competition
Igamode Grammar School has lived up to the dictates of its well crafted anthem by winning the coveted Cowbell National Second... |
https://en.wikipedia.org/wiki/Statistics%20department%20%28Anguilla%29 | The Anguilla Statistics Department, subject to the Statistics Act of 2000, reports to the Minister charged with responsibility for the subject of Statistics; the Head of the Department is referred to as the Statistician also designated as the Chief Statistician. It was created mainly to facilitate the development of a ... |
https://en.wikipedia.org/wiki/Grothendieck%20trace%20formula | In algebraic geometry, the Grothendieck trace formula expresses the number of points of a variety over a finite field in terms of the trace of the Frobenius endomorphism on its cohomology groups. There are several generalizations: the Frobenius endomorphism can be replaced by a more general endomorphism, in which case ... |
https://en.wikipedia.org/wiki/Sensors%20for%20arc%20welding | Sensors for arc welding are devices which – as a part of a fully mechanised welding equipment – are capable to acquire information about position and, if possible, about the geometry of the intended weld at the workpiece and to provide respective data in a suitable form for the control of the weld torch position and, i... |
https://en.wikipedia.org/wiki/Darmon | Darmon may refer to:
Gérard Darmon (born in 1948), French-Moroccan movie actor and singer
Henri Darmon (born in 1965), French Canadian mathematician specializing in number theory
Jean-Charles Darmon (born in 1961), French literary critic
Pierre Darmon (born in 1934), former French tennis player, husband of Rosa M... |
https://en.wikipedia.org/wiki/Sofic%20group | In mathematics, a sofic group is a group whose Cayley graph is an initially subamenable graph, or equivalently a subgroup of an ultraproduct of finite-rank symmetric groups such that every two elements of the group have distance 1. They were introduced by as a common generalization of amenable and residually finite ... |
https://en.wikipedia.org/wiki/2012%20Third%20Division%20Football%20Tournament | Statistics of Third Division Football Tournament in the 2012 season. According to the FAM Calendar 2012, Third Division Football Tournament will start on October 15.
Teams
43 teams are competition in the 2012 Third Division Football Tournament, and these teams were divided into 14 groups.
Group 1
Kelaa Naalhi Sports
... |
https://en.wikipedia.org/wiki/Surjunctive%20group | In mathematics, a surjunctive group is a group such that every injective cellular automaton with the group elements as its cells is also surjective. Surjunctive groups were introduced by . It is unknown whether every group is surjunctive.
Definition
A cellular automaton consists of a regular system of cells, each con... |
https://en.wikipedia.org/wiki/Central%20Bureau%20of%20Statistics%20%28Aruba%29 | The Central Bureau of Statistics of Aruba, is in charge of the collection, processing and publication of statistics and reports to the Minister charged with responsibility for the subject of Statistics. It was created mainly to facilitate the development of a statistical system for Aruba which is also a component of t... |
https://en.wikipedia.org/wiki/4-Chlorophenyl%20azide | 4-Chlorophenyl azide is an organic aryl azide compound with the chemical formula C6H4ClN3. The geometry between the nitrogen atoms in the azide functional group is approximately linear while the geometry between the nitrogen and the carbon of the benzene is trigonal planar.
Preparation
There are various methods to s... |
https://en.wikipedia.org/wiki/Descending%20wedge | The descending wedge symbol ∨ may represent:
Logical disjunction in propositional logic
Join in lattice theory
The wedge sum in topology
The V sign, a symbol representing peace among other things
The vertically reflected symbol, ∧, is a wedge, and often denotes related or dual operators.
The ∨ symbol was introdu... |
https://en.wikipedia.org/wiki/Kempf%E2%80%93Ness%20theorem | In algebraic geometry, the Kempf–Ness theorem, introduced by , gives a criterion for the stability of a vector in a representation of a complex reductive group. If the complex vector space is given a norm that is invariant under a maximal compact subgroup of the reductive group, then the Kempf–Ness theorem states that ... |
https://en.wikipedia.org/wiki/Horseshoe%20%28symbol%29 | Horseshoe (⊃, \supset in TeX) is a symbol used to represent:
Material conditional in propositional logic
Superset in set theory
It was used by Whitehead and Russell in Principia Mathematica. In Unicode the symbol is encoded .
See also
List of mathematical symbols
List of logic symbols
⊂
ʊ
Ω
References
Logic sym... |
https://en.wikipedia.org/wiki/Nick%20Wormald | Nicholas Charles Wormald (born 1953) is an Australian mathematician and professor of mathematics at Monash University. He specializes in probabilistic combinatorics, graph theory, graph algorithms, Steiner trees, web graphs, mine optimization, and other areas in combinatorics.
In 1979, Wormald earned a Ph.D. in mathe... |
https://en.wikipedia.org/wiki/Robert%20Coveyou | Robert R. Coveyou (February 9, 1915 – February 19, 1996) was an American research mathematician who worked at the Oak Ridge National Laboratory. He also taught mathematics part-time for several years at Knoxville College and worked at the International Atomic Energy Agency in Vienna, Austria, while on leave from the O... |
https://en.wikipedia.org/wiki/Osgood%27s%20lemma | In mathematics, Osgood's lemma, introduced by , is a proposition in complex analysis. It states that a continuous function of several complex variables that is holomorphic in each variable separately is holomorphic. The assumption that the function is continuous can be dropped, but that form of the lemma is much harde... |
https://en.wikipedia.org/wiki/Tangent%20Lie%20group | In mathematics, a tangent Lie group is a Lie group whose underlying space is the tangent bundle TG of a Lie group G. As a Lie group, the tangent bundle is a semidirect product of a normal abelian subgroup with underlying space the Lie algebra of G, and G itself.
References
Lie groups |
https://en.wikipedia.org/wiki/Engel%20subalgebra | In mathematics, an Engel subalgebra of a Lie algebra with respect to some element x is the subalgebra of elements annihilated by some power of ad x. Engel subalgebras are named after Friedrich Engel. For finite-dimensional Lie algebras over infinite fields the minimal Engel subalgebras are the Cartan subalgebras.
See ... |
https://en.wikipedia.org/wiki/Convergent%20matrix | In linear algebra, a convergent matrix is a matrix that converges to the zero matrix under matrix exponentiation.
Background
When successive powers of a matrix T become small (that is, when all of the entries of T approach zero, upon raising T to successive powers), the matrix T converges to the zero matrix. A regula... |
https://en.wikipedia.org/wiki/Killing%E2%80%93Hopf%20theorem | In geometry, the Killing–Hopf theorem states that complete connected Riemannian manifolds of constant curvature are isometric to a quotient of a sphere, Euclidean space, or hyperbolic space by a group acting freely and properly discontinuously. These manifolds are called space forms. The Killing–Hopf theorem was proved... |
https://en.wikipedia.org/wiki/Lelong%20number | In mathematics, the Lelong number is an invariant of a point of a complex analytic variety that in some sense measures the local density at that point. It was introduced by . More generally a closed positive (p,p) current u on a complex manifold has a Lelong number n(u,x) for each point x of the manifold. Similarly a ... |
https://en.wikipedia.org/wiki/Norman%20J.%20Pullman | Norman J. Pullman ( – ) was a mathematician, professor of mathematics, and Doctor of Mathematics, who specialized in number theory, matrix theory, linear algebra, and theory of tournaments.
Career
He earned an M.A. degree in mathematics from Harvard University, and in 1962, he was awarded the Doctorate degree of Math... |
https://en.wikipedia.org/wiki/Local%20language%20%28formal%20language%29 | In mathematics, a local language is a formal language for which membership of a word in the language can be determined by looking at the first and last symbol and each two-symbol substring of the word. Equivalently, it is a language recognised by a local automaton, a particular kind of deterministic finite automaton.
... |
https://en.wikipedia.org/wiki/William%20Payne%20%28mathematician%29 | William Payne (unknown – c. 1779) was an English mathematician and the author of books about mathematics, draughts, and whist. Payne was the brother of prominent London bookseller Thomas Payne, who sold his works and published some of them.
Payne's first book, An Introduction to the Game of Draughts, was published in... |
https://en.wikipedia.org/wiki/Dixmier%20mapping | In mathematics, the Dixmier mapping describes the space Prim(U(g)) of primitive ideals of the universal enveloping algebra U(g) of a finite-dimensional solvable Lie algebra g over an algebraically closed field of characteristic 0 in terms of coadjoint orbits. More precisely, it is a homeomorphism from the space of orb... |
https://en.wikipedia.org/wiki/Cornish%E2%80%93Fisher%20expansion | The Cornish–Fisher expansion is an asymptotic expansion used to approximate the quantiles of a probability distribution based on its cumulants.
It is named after E. A. Cornish and R. A. Fisher, who first described the technique in 1937.
Definition
For a random variable X with mean μ, variance σ², and cumulants κn, i... |
https://en.wikipedia.org/wiki/Hessian%20automatic%20differentiation | In applied mathematics, Hessian automatic differentiation are techniques based on automatic differentiation (AD)
that calculate the second derivative of an -dimensional function, known as the Hessian matrix.
When examining a function in a neighborhood of a point, one can discard many complicated global aspects of the ... |
https://en.wikipedia.org/wiki/NCAA%20Division%20I%20men%27s%20soccer%20tournament%20all-time%20team%20records | The following is a list of National Collegiate Athletic Association (NCAA) Division I college soccer team statistics through the 2017 NCAA Division I Men's Soccer Championship, including all-time number of wins, losses, and draws; number of tournaments played; and percent of games won.
Team Records
Most Single Team Go... |
https://en.wikipedia.org/wiki/Rank%20of%20a%20partition | In mathematics, particularly in the fields of number theory and combinatorics, the rank of a partition of a positive integer is a certain integer associated with the partition. In fact at least two different definitions of rank appear in the literature. The first definition, with which most of this article is concern... |
https://en.wikipedia.org/wiki/Verification%20bias | In statistics, verification bias is a type of measurement bias in which the results of a diagnostic test affect whether the gold standard procedure is used to verify the test result. This type of bias is also known as "work-up bias" or "referral bias".
In clinical practice, verification bias is more likely to occur wh... |
https://en.wikipedia.org/wiki/2012%20CECAFA%20Cup%20statistics | The following are the statistics for the 2012 CECAFA Cup, which took place in Kampala, Uganda from 24 November to 8 December 2012. All statistics are correct as of 20:00 UTC+3 on 8 December 2012. Goals scored from penalty shoot-outs are not counted.
Goalscorers
5 goals
John Bocco
Mrisho Ngassa
Robert Ssentongo... |
https://en.wikipedia.org/wiki/Albert%20Turner%20Bharucha-Reid | Albert Turner Bharucha-Reid (November 13, 1927 February 26, 1985) was an American mathematician and theorist who worked extensively on probability theory, Markov chains, and statistics. The author of more than 70 papers and 6 books, his work touched on such diverse fields as economics, physics, and biology.
Life
Bharu... |
https://en.wikipedia.org/wiki/Adolf%20Piltz | Adolf Piltz (8 December 1855 – 1940) was a German mathematician who contributed to number theory. Piltz was arguably the first to formulate a generalized Riemann hypothesis, in 1884.
Notes
References
Davenport, Harold. Multiplicative number theory. Third edition. Revised and with a preface by Hugh L. Montgomery. Grad... |
https://en.wikipedia.org/wiki/Crank%20of%20a%20partition | In number theory, the crank of a partition of an integer is a certain integer associated with the partition. The term was first introduced without a definition by Freeman Dyson in a 1944 paper published in Eureka, a journal published by the Mathematics Society of Cambridge University. Dyson then gave a list of propert... |
https://en.wikipedia.org/wiki/Baxter%20permutation | In combinatorial mathematics, a Baxter permutation is a permutation which satisfies the following generalized pattern avoidance property:
There are no indices i < j < k such that σ(j + 1) < σ(i) < σ(k) < σ(j) or σ(j) < σ(k) < σ(i) < σ(j + 1).
Equivalently, using the notation for vincular patterns, a Baxter permutatio... |
https://en.wikipedia.org/wiki/Television%20in%20Egypt | Television in Egypt is mainly received through free satellite, while analog terrestrial represents 41% of total viewers. The Central Agency for Public Mobilisation and Statistics (CAPMAS) said the average time an Egyptian spends watching television a day is 180 minutes (3 hours), while Egyptian channels recorded 170,00... |
https://en.wikipedia.org/wiki/Grothendieck%E2%80%93Teichm%C3%BCller%20group | In mathematics, the Grothendieck–Teichmüller group GT is a group closely related to (and possibly equal to) the absolute Galois group of the rational numbers. It was introduced by and named after Alexander Grothendieck and Oswald Teichmüller, based on Grothendieck's suggestion in his 1984 essay Esquisse d'un Programme... |
https://en.wikipedia.org/wiki/Oleg%20Novachuk | Oleg Novachuk (born 9 February 1971) is a Kazakh businessman, and the chief executive (CEO) of KAZ Minerals.
Early life
He has a master's degree in applied mathematics from Kazakh State University.
Career
Novachuk has been CEO of Kazakhmys since 15 March 2007, having been Finance Director from 23 September 2005 to 15... |
https://en.wikipedia.org/wiki/Confidence%20accounting | Confidence accounting is a method of accounting whereby some of the figures are expressed not as single point estimates, but rather as probability distributions. Under Confidence Accounting, the end results of audits would be presentations of distributions for major entries in the profit & loss, balance sheet and cash... |
https://en.wikipedia.org/wiki/Takiff%20algebra | In mathematics, a Takiff algebra is a Lie algebra over a truncated polynomial ring. More precisely, a Takiff algebra of a Lie algebra g over a field k is a Lie algebra of the form g[x]/(xn+1) = g⊗kk[x]/(xn+1) for some positive integer n. Sometimes these are called generalized Takiff algebras, and the name Takiff algebr... |
https://en.wikipedia.org/wiki/Masao%20Haji | was a Japanese political activist, mathematics lecturer and critic. He also wrote books under the name . He was chair of mathematics at the correspondence-course "Z-kai", and taught at the three top exam preparation schools (juku): Yoyogi Seminar, Sundai Preparatory School and Kawai Juku Groupwork.
Career
For many yea... |
https://en.wikipedia.org/wiki/P-adic%20modular%20form | In mathematics, a p-adic modular form is a p-adic analog of a modular form, with coefficients that are p-adic numbers rather than complex numbers. introduced p-adic modular forms as limits of ordinary modular forms, and shortly afterwards gave a geometric and more general definition. Katz's p-adic modular forms inclu... |
https://en.wikipedia.org/wiki/Po%C5%A1torn%C3%A1 | Poštorná is a municipal district located in the town of Břeclav, South Moravia, Czech Republic.
Former football club SK Tatran Poštorná was based in the district.
External links
Poštorná statistics at Ministry of the Interior website
Databáze statistických obvodů (Statistical database of districts)
Populated pla... |
https://en.wikipedia.org/wiki/Credal%20network | Credal networks are probabilistic graphical models based on imprecise probability. Credal networks can be regarded as an extension of Bayesian networks, where credal sets replace probability mass functions in the specification of the local models for the network variables given their parents. As a Bayesian network defi... |
https://en.wikipedia.org/wiki/Steven%20Takiff | Steven Joel Takiff is an American mathematician who introduced what became Takiff algebras in 1971.
Publications
References
External links
Doctoral graduates from 1903-present, Department of Mathematics, University of Illinois at Urbana-Champaign
LinkedIn account
Living people
20th-century American mathematicians
... |
https://en.wikipedia.org/wiki/Matrix%20Toolkit%20Java | Matrix Toolkit Java (MTJ) is an open-source Java software library for performing numerical linear algebra. The library contains a full set of standard linear algebra operations for dense matrices based on BLAS and LAPACK code. Partial set of sparse operations is provided through the Templates project. The library ca... |
https://en.wikipedia.org/wiki/Oxford%20Bulletin%20of%20Economics%20and%20Statistics | Oxford Bulletin of Economics and Statistics is a bimonthly peer-reviewed academic journal published by John Wiley & Sons on behalf of the Department of Economics, University of Oxford. The journal was established in 1939 as the Bulletin of the Oxford University Institute of Economics and Statistics and became the Oxfor... |
https://en.wikipedia.org/wiki/Hayato%20Nakamura | Hayato Nakamura (中村 隼, born November 18, 1991) is a Japanese football player.
Club statistics
Updated to 23 February 2016.
References
External links
1991 births
Living people
Association football people from Saitama Prefecture
Japanese men's footballers
J1 League players
J2 League players
Montedio Yamagata players
... |
https://en.wikipedia.org/wiki/Koki%20Takenaka | is a Japanese football player for Tochigi Uva FC.
Club statistics
Updated to 23 February 2018.
References
External links
Profile at Tochigi SC
1992 births
Living people
Association football people from Osaka Prefecture
Japanese men's footballers
J2 League players
J3 League players
Japan Football League players
Tok... |
https://en.wikipedia.org/wiki/Soichi%20Tanaka | Soichi Tanaka (田中 奏一, born June 27, 1989) is a Japanese football player.
Club statistics
Updated to end of 2018 season.
References
External links
Profile at Kagoshima United FC
1989 births
Living people
Keio University alumni
Association football people from Tokyo
Japanese men's footballers
J2 League players
J3 Lea... |
https://en.wikipedia.org/wiki/Masashi%20Wakasa | is a Japanese football player for Vegalta Sendai.
Club statistics
Updated to end of 2022 season.
1Includes J1 Promotion Playoffs and J2/J3 Relegation Playoffs.
References
External links
Profile at Vegalta Sendai
Profile at JEF United Chiba
1989 births
Living people
Toyo University alumni
Association football peop... |
https://en.wikipedia.org/wiki/Naoya%20Fuji | is a Japanese football player.
Club statistics
Updated to 23 February 2016.
References
External links
Profile at Ehime FC
1993 births
Living people
Association football people from Ehime Prefecture
Japanese men's footballers
J2 League players
J3 League players
Ehime FC players
J.League U-22 Selection players
Men's... |
https://en.wikipedia.org/wiki/Ilan%20Sadeh | Ilan Sadeh (born June 1, 1953) is an Israeli IT theoretician, entrepreneur, and human rights activist. He holds the position of Associate Professor of Computer Sciences and Mathematics at the University for Information Science and Technology "St. Paul The Apostle" in Ohrid, North Macedonia.
Biography
Background and a... |
https://en.wikipedia.org/wiki/Shigeru%20Mukai | is a Japanese mathematician at Kyoto University specializing in algebraic geometry.
Work
He introduced the Fourier–Mukai transform in 1981 in a paper on abelian varieties, which also made up his doctoral thesis. His research since has included work on vector bundles on K3 surfaces, three-dimensional Fano varieties, mo... |
https://en.wikipedia.org/wiki/Argument%20shift%20method | In mathematics, the argument shift method is a method for constructing functions in involution with respect to Poisson–Lie brackets, introduced by . They used it to prove that the Poisson algebra of a finite-dimensional semisimple Lie algebra contains a complete commuting set of polynomials.
References
English trans... |
https://en.wikipedia.org/wiki/Interacting%20particle%20system | In probability theory, an interacting particle system (IPS) is a stochastic process on some configuration space given by a site space, a countably-infinite-order graph and a local state space, a compact metric space . More precisely IPS are continuous-time Markov jump processes describing the collective behavior of ... |
https://en.wikipedia.org/wiki/Tanque%20%28footballer%29 | Tanque (born 18 July 1991 in Goiânia) is a Hungarian football player who plays for Zalaegerszegi TE.
Club statistics
External links
Profile
1991 births
Living people
Footballers from Goiânia
Brazilian men's footballers
Men's association football forwards
Egri FC players
Zalaegerszegi TE players
Nemzeti Bajnokság I... |
https://en.wikipedia.org/wiki/Astrostatistics | Astrostatistics is a discipline which spans astrophysics, statistical analysis and data mining. It is used to process the vast amount of data produced by automated scanning of the cosmos, to characterize complex datasets, and to link astronomical data to astrophysical theory. Many branches of statistics are involved i... |
https://en.wikipedia.org/wiki/Botond%20Kir%C3%A1ly | Botond Király (born 26 October 1994) is a Hungarian professional footballer who plays for Pápa.
Club statistics
Updated to games played as of 6 December 2014.
References
1994 births
People from Pápa
Footballers from Veszprém County
Living people
Hungarian men's footballers
Men's association football midfielders
Páp... |
https://en.wikipedia.org/wiki/India%E2%80%93Malaysia%20field%20hockey%20record | India and Malaysia have played 125 hockey matches out of which 87 have been won by India and 17 have been won by Malaysia. The remaining 21 matches are draws.
Statistics
Major Tournament matches
The following table show India vs Malaysia in major tournaments and their finishing in the tournament:
See also
Indian fie... |
https://en.wikipedia.org/wiki/Gelfand%E2%80%93Zeitlin%20integrable%20system | In mathematics, the Gelfand–Zeitlin system (also written Gelfand–Zetlin system, Gelfand–Cetlin system, Gelfand–Tsetlin system) is an integrable system on conjugacy classes of Hermitian matrices. It was introduced by , who named it after the Gelfand–Zeitlin basis, an early example of canonical basis, introduced by I. M.... |
https://en.wikipedia.org/wiki/North%20Shore%20%28Nova%20Scotia%29 | The North Shore is a region of Nova Scotia, Canada. Although it has no formal identity and is variously defined by geographic, county and other political boundaries, it is defined by Statistics Canada as an economic region, composed of Antigonish County, Colchester County, Cumberland County, Guysborough County, and Pic... |
https://en.wikipedia.org/wiki/Binary%20Goppa%20code | In mathematics and computer science, the binary Goppa code is an error-correcting code that belongs to the class of general Goppa codes originally described by Valerii Denisovich Goppa, but the binary structure gives it several mathematical advantages over non-binary variants, also providing a better fit for common usa... |
https://en.wikipedia.org/wiki/Q-expansion%20principle | In mathematics, the q-expansion principle states that a modular form f has coefficients in a module M if its q-expansion at enough cusps resembles the q-expansion of a modular form g with coefficients in M. It was introduced by .
References
Modular forms |
https://en.wikipedia.org/wiki/WIRIS | WIRIS is a company, legally registered as Maths for More, providing a set of proprietary HTML-based JavaScript tools which can author and edit mathematical formulas, execute mathematical problems and show mathematical graphics on the Cartesian coordinate system.
WIRIS equation editor is a native browser application, ... |
https://en.wikipedia.org/wiki/Koszul%20cohomology | In mathematics, the Koszul cohomology groups are groups associated to a projective variety X with a line bundle L. They were introduced by , and named after Jean-Louis Koszul as they are closely related to the Koszul complex.
surveys early work on Koszul cohomology, gives an introduction to Koszul cohomology, and ... |
https://en.wikipedia.org/wiki/Ostrowski%20numeration | In mathematics, Ostrowski numeration, named after Alexander Ostrowski, is either of two related numeration systems based on continued fractions: a non-standard positional numeral system for integers and a non-integer representation of real numbers.
Fix a positive irrational number α with continued fraction expansion [... |
https://en.wikipedia.org/wiki/M/D/1%20queue | In queueing theory, a discipline within the mathematical theory of probability, an M/D/1 queue represents the queue length in a system having a single server, where arrivals are determined by a Poisson process and job service times are fixed (deterministic). The model name is written in Kendall's notation. Agner Krarup... |
https://en.wikipedia.org/wiki/List%20of%20IF%20Elfsborg%20records%20and%20statistics | IF Elfsborg is a Swedish professional football club based in Borås. In 2012 Elfsborg, played their 69th season in Allsvenskan from its inception in 1924 up to and including the 2012 season. This placing them on a 5th place of those teams who have participated in total seasons. They have also played top flight football ... |
https://en.wikipedia.org/wiki/Hermitian%20Yang%E2%80%93Mills%20connection | In mathematics, and in particular gauge theory and complex geometry, a Hermitian Yang–Mills connection (or Hermite-Einstein connection) is a Chern connection associated to an inner product on a holomorphic vector bundle over a Kähler manifold that satisfies an analogue of Einstein's equations: namely, the contraction o... |
https://en.wikipedia.org/wiki/Trace%20inequality | In mathematics, there are many kinds of inequalities involving matrices and linear operators on Hilbert spaces. This article covers some important operator inequalities connected with traces of matrices.
Basic definitions
Let denote the space of Hermitian matrices, denote the set consisting of positive semi-definit... |
https://en.wikipedia.org/wiki/Kobayashi%E2%80%93Hitchin%20correspondence | In differential geometry, algebraic geometry, and gauge theory, the Kobayashi–Hitchin correspondence (or Donaldson–Uhlenbeck–Yau theorem) relates stable vector bundles over a complex manifold to Einstein–Hermitian vector bundles. The correspondence is named after Shoshichi Kobayashi and Nigel Hitchin, who independently... |
https://en.wikipedia.org/wiki/Ramanujan%27s%20ternary%20quadratic%20form | In number theory, a branch of mathematics, Ramanujan's ternary quadratic form is the algebraic expression with integral values for x, y and z. Srinivasa Ramanujan considered this expression in a footnote in a paper published in 1916 and briefly discussed the representability of integers in this form. After giving n... |
https://en.wikipedia.org/wiki/Constant%20scalar%20curvature%20K%C3%A4hler%20metric | In differential geometry, a constant scalar curvature Kähler metric (cscK metric), is (as the name suggests) a Kähler metric on a complex manifold whose scalar curvature is constant. A special case is Kähler–Einstein metric, and a more general case is extremal Kähler metric.
, Tian and Yau conjectured that the exis... |
https://en.wikipedia.org/wiki/Rice%27s%20formula | In probability theory, Rice's formula counts the average number of times an ergodic stationary process X(t) per unit time crosses a fixed level u. Adler and Taylor describe the result as "one of the most important results in the applications of smooth stochastic processes." The formula is often used in engineering.
Hi... |
https://en.wikipedia.org/wiki/P%C3%A9ter%20Kiss%20%28mathematician%29 | Péter Kiss ( – ) was a Hungarian mathematician, Doctor of Mathematics, and professor of mathematics at Eszterházy Károly College, who specialized in number theory. In 1992 he won the Albert Szent-Györgyi Prize for his achievements.
Life
He was born in Nagyréde, Hungary, in 1937.
He majored in Mathematics and Physics... |
https://en.wikipedia.org/wiki/Coxeter%20matroid | In mathematics, Coxeter matroids are generalization of matroids depending on a choice of a Coxeter group W and a parabolic subgroup P. Ordinary matroids correspond to the case when P is a maximal parabolic subgroup of a symmetric group W. They were introduced by , who named them after H. S. M. Coxeter.
give a detai... |
https://en.wikipedia.org/wiki/Kostant%27s%20convexity%20theorem | In mathematics, Kostant's convexity theorem, introduced by , states that the projection of every coadjoint orbit of a connected compact Lie group into the dual of a Cartan subalgebra is a convex set. It is a special case of a more general result for symmetric spaces. Kostant's theorem is a generalization of a result o... |
https://en.wikipedia.org/wiki/2012%20Swedish%20Football%20Division%202 | Statistics of Swedish football Division 2 for the 2012 season.
League standings
Norrland 2012
Norra Svealand 2012
Södra Svealand 2012
Östra Götaland 2012
Västra Götaland 2012
Södra Götaland 2012
Player of the year awards
Ever since 2003 the online bookmaker Unibet have given out awards at the end of the season... |
https://en.wikipedia.org/wiki/Excursion%20probability | In probability theory, an excursion probability is the probability that a stochastic process surpasses a given value in a fixed time period. It is the probability
Numerous approximation methods for the situation where u is large and f(t) is a Gaussian process have been proposed such as Rice's formula. First-excursion ... |
https://en.wikipedia.org/wiki/Ross%27s%20conjecture | In queueing theory, a discipline within the mathematical theory of probability, Ross's conjecture gives a lower bound for the average waiting-time experienced by a customer when arrivals to the queue do not follow the simplest model for random arrivals. It was proposed by Sheldon M. Ross in 1978 and proved in 1981 by ... |
https://en.wikipedia.org/wiki/Quadratic-linear%20algebra | In mathematics, a quadratic-linear algebra is an algebra over a field with a presentation such that all relations are sums of monomials of degrees 1 or 2 in the generators. They were introduced by . An example is the universal enveloping algebra of a Lie algebra, with generators a basis of the Lie algebra and relations... |
https://en.wikipedia.org/wiki/Joseph%20Dennis%20%28mathematician%29 | Joseph James Dennis (11 April 1905 in Gainesville, Florida – April 1977) was an African-American mathematician. He served as the chairman of the Clark College mathematics department from 1930 to 1974.
Dennis gained his B.A. from Clark College in 1929, and his M.A. from Northwestern University in 1935. He earned his Ph... |
https://en.wikipedia.org/wiki/Statistics%20Mauritius | Statistics Mauritius formerly known as the Central Statistics Office (CSO) is the national statistical agency of Mauritius. It operates under the aegis of the Ministry of Finance and Economic Development and is responsible for all statistical activities except for fisheries and health statistics which fall under the re... |
https://en.wikipedia.org/wiki/Tate%20vector%20space | In mathematics, a Tate vector space is a vector space obtained from finite-dimensional vector spaces in a way that makes it possible to extend concepts such as dimension and determinant to an infinite-dimensional situation. Tate spaces were introduced by , who named them after John Tate.
Introduction
A typical example... |
https://en.wikipedia.org/wiki/Zero-inflated%20model | In statistics, a zero-inflated model is a statistical model based on a zero-inflated probability distribution, i.e. a distribution that allows for frequent zero-valued observations.
Introduction to Zero-Inflated Models
Zero-inflated models are commonly used in the analysis of count data, such as the number of visits ... |
https://en.wikipedia.org/wiki/List%20of%20things%20named%20after%20Isaac%20Newton | This is a list of things named after Sir Isaac Newton.
Science and mathematics
Newtonianism, the philosophical principle of applying Newton's methods in a variety of fields
Mathematics
Physics
Places
Schools
Artwork
Other
See also
Newtonian (disambiguation)
Newton
Newton
Named after |
https://en.wikipedia.org/wiki/Skorokhod%20problem | In probability theory, the Skorokhod problem is the problem of solving a stochastic differential equation with a reflecting boundary condition.
The problem is named after Anatoliy Skorokhod who first published the solution to a stochastic differential equation for a reflecting Brownian motion.
Problem statement
The ... |
https://en.wikipedia.org/wiki/Lie-%2A%20algebra | In mathematics, a Lie-* algebra is a D-module with a Lie* bracket. They were introduced by Alexander Beilinson and Vladimir Drinfeld (), and are similar to the conformal algebras discussed by and to vertex Lie algebras.
References
Lie algebras |
https://en.wikipedia.org/wiki/Tutte%20homotopy%20theorem | In mathematics, the Tutte homotopy theorem, introduced by , generalises the concept of "path" from graphs to matroids, and states roughly that closed paths can be written as compositions of elementary closed paths, so that in some sense they are homotopic to the trivial closed path.
Statement
A matroid on a set Q is ... |
https://en.wikipedia.org/wiki/Altruism%20theory%20of%20voting | The altruism theory of voting is a model of voter behavior which states that if citizens in a democracy have "social" preferences for the welfare of others, the extremely low probability of a single vote determining an election will be outweighed by the large cumulative benefits society will receive from the voter's pr... |
https://en.wikipedia.org/wiki/Giuseppe%20Bruno | Giuseppe Bruno can refer to:
Giuseppe Bruno (mathematician) (1828–1893), Italian mathematician and professor of geometry.
Giuseppe Bruno (cardinal) (1875–1954), Italian cardinal of the Catholic Church.
Giuseppe Bruno (photographer) (1836–1904), Italian photographer.
Giuseppe Bruno (photographer) (1926-1999), Italian ... |
https://en.wikipedia.org/wiki/Ge%20Jun | Ge Jun (; born in October 1964 in Nantong, Jiangsu), is the associate professor and master instructor of College of Mathematics and Computer Science of Nanjing Normal University. Ge took part in the composing and designing process of the mathematics paper of the National College Entrance Examination for several times. ... |
https://en.wikipedia.org/wiki/Juan%20Giuria | Juan Giuria (1880-1957) was a Uruguayan architect and architectural historian.
Biography
He was a student of the old Faculty of Mathematics of Montevideo, where he obtained his degree in Architecture. He devoted himself to lecturing and investigation. He was one of the founders of the Institute of Architectural Histor... |
https://en.wikipedia.org/wiki/List%20of%20FK%20Partizan%20records%20and%20statistics | Fudbalski klub Partizan is a Serbian professional association football club based in Belgrade, Serbia, who currently play in the Serbian SuperLiga. They have played at their current home ground, Partizan Stadium, since 1949.
This list include the major honours won by Partizan, records set by the club, their managers a... |
https://en.wikipedia.org/wiki/Denis%20Higgs | Denis A. Higgs ( – ) was a British mathematician, Doctor of Mathematics, and professor of mathematics who specialised in combinatorics, universal algebra, and category theory. He wrote one of the most influential papers in category theory entitled A category approach to boolean valued set theory, which introduced many ... |
https://en.wikipedia.org/wiki/2012%E2%80%9313%20Bury%20F.C.%20season | During the 2012–13 season Bury competed in the third tier of English football, Football League One.
League table
First-team squad
Out on loan
Reserve squad
Squad statistics
Appearances and goals
|-
|colspan="14"|Players played for Bury this season who are no longer at the club:
|-
|colspan="14"|Players who play... |
https://en.wikipedia.org/wiki/Salih%20Zeki | Salih Zeki Bey (1864, Istanbul – 1921, Istanbul) was an Ottoman mathematician, astronomer and the founder of the mathematics, physics, and astronomy departments of Istanbul University.
He was sent by the Post and Telegraph Ministry to study electrical engineering at the École Polytechnique in Paris. He returned to Ist... |
https://en.wikipedia.org/wiki/Jacobson%E2%80%93Bourbaki%20theorem | In algebra, the Jacobson–Bourbaki theorem is a theorem used to extend Galois theory to field extensions that need not be separable. It was introduced by for commutative fields and extended to non-commutative fields by , and who credited the result to unpublished work by Nicolas Bourbaki. The extension of Galois theo... |
https://en.wikipedia.org/wiki/Bakul%20Kayastha | Bakul Kayastha (born c. 1400) was a mathematician from Kamrup. He was especially known for his masterpiece in the field of mathematics named Kitabat Manjari, written in 1434, and Lilavati.
Kitabat Manjari is a poetical treatise on arithmetic, surveying and bookkeeping. The book teaches how accounts are to be kept unde... |
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