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{{general relativity|expanded=theorems}} ...972)"/> The theorem was described by British physicist [[David Lovelock]] in 1971. ...

{{About|the theorem of elasticity|Clapeyron's theorem used in bridge engineering|Theorem of three moments}} ...the initial state to the final state.<ref>Love, A.E.H., "A Treatise on the Mathematical Theory of Elasticity", 4th ed. Cambridge, 1927, p. 173</ref> ...

{{Short description|Mathematical theorem}} In [[mathematics]], '''Fuchs' theorem''', named after [[Lazarus Fuchs]], state ...

...ogical vector space]] has a common fixed point. This theorem is a key tool in one of the quickest proofs of amenability of abelian groups. ...<math>(0,1)</math> and <math>T</math> in <math>S</math>. Then the mappings in <math>S</math> share a fixed point.{{sfn | Conway | 1990 | pp=151–152}} ...

...m]]. Similar identities can be derived for other equations of mathematical physics. :<math>u\in L^\infty_{\mathrm{loc}}(\R^n), ...

{{dablink|For other theorems of Jacobi see [[Jacobi's theorem (disambiguation)]].}} In [[number theory]], '''Jacobi's four-square theorem''' gives a formula for t ...

...0019811.15510.27|bibcode=2004JSP...115..185L|arxiv=math-ph/0210027}}</ref> In 2015, [[Alexandre Eremenko]] gave a simplified proof of Stahl's theorem.<re In 2023, [[Otte Heinävaara]] proved a structure theorem for [[Hermitian matric ...

...eorem due to [[Helmut Maier]] about the numbers of [[Prime number|prime]]s in short intervals for which [[Cramér model|Cramér's probabilistic model of pr ...math> u </math> fixed). He also used an equivalent of the number of primes in arithmetic progressions of sufficient length due to [[Patrick X. Gallagher| ...

...les|power series in several variables]] whose [[coefficient]]s are bounded in some specific sense. ...ht| \leq C L^{\left| \alpha \right|}/M_\alpha</math> for all <math>\alpha \in \mathbb{N}^d</math>, for some <math>L>0</math> and <math>C>0</math> (resp. ...

...2000 as Regents Professor, and from 2003 as Vaughan Foundation Professor). In 2004 he became a professor at [[Ohio State University]].<ref name=homepage> ...], and at the [[Erwin Schrödinger International Institute for Mathematical Physics]] (where he gave the 2009 Erwin Schrödinger Lecture).<ref name=homepage/> ...

...n 7 December 1928 in Osaka) is a retired Japanese mathematician who worked in [[partial differential equation]]s. He obtained his Ph.D. at the [[Universi ==Mathematical contributions== ...

In mathematics, the '''equivariant algebraic K-theory''' is an [[algebraic K-t ...2–1995)].</ref> Specifically, he proved equivariant analogs of fundamental theorems such as the localization theorem. ...

...the original. Asano contractions have also been used to study polynomials in graph theory. ...ase transitions in some Ising spin systems|journal=Journal of Mathematical Physics|date=2012|volume=53|issue=9|pages=095211|url=https://www.ihes.fr/~ruelle/PU ...

...algebraic Birkhoff decomposition in pQFT | journal = Journal of Physics A: Mathematical and General | volume = 37 | issue = 45 | pages = 11037 | year = 2004 | arxi ...10.1090/S0002-9939-1958-0103531-2 | journal = Proceedings of the American Mathematical Society | volume = 9 | issue = 6 | pages = 905–908 | year = 1958 | mr = 010 ...

| education = Mathematician, Doctor of Physico-mathematical sciences, Professor | workplaces = Department of Mathematics and Mathematical Modeling, Institute of Mathematics and Informatics, [[Russian-Armenian (Sla ...

...geometry]]. It is also referred to as '''Sylvester's (triangle) problem''' in literature, when it is given as a problem rather than a theorem. The theore ...rs">Michael de Villiers: "'Generalising a problem of Sylvester". In: ''The Mathematical Gazette'', volume 96, no. 535 (March 2012), pp 78-81 ([https://www.jstor.or ...

In [[differential topology]], the '''transversality theorem''', also known as ..., denoted as <math>f \pitchfork Z</math>, if and only if for every <math>x\in f^{-1}\left(Z\right)</math> we have that ...

{{Short description|Problem book in mathematical analysis}} ...cal analysis|analysis]] by [[George Pólya]] and [[Gábor Szegő]]. Published in 1925, the two volumes are titled (I) ''Series. Integral Calculus. Theory of ...

...ly and describes classical fields as infinite-dimensional systems evolving in time. ...n-Jacobi Theory in the Calculus of Variations: Its Role in Mathematics and Physics", Van Nostrand, Reinhold, 1966.</ref> ...

{{Short description|Theorem in mathematics}} '''Richards' theorem''' is a mathematical result due to [[Paul I. Richards]] in 1947. The theorem states that for, ...