Schur's theorem is any of several theorems of the mathematician Issai Schur. In differential geometry, Schur's theorem is a theorem of Axel Schur. In...

matrix. The result is named after Issai Schur (Schur 1911, p. 14, Theorem VII) (note that Schur signed as J. Schur in Journal für die reine und angewandte...

The Schur–Zassenhaus theorem is a theorem in group theory which states that if G {\displaystyle G} is a finite group, and N {\displaystyle N} is a normal...

and such that every sum of a nonempty subset of Sm belongs to Nim. Schur's theorem in Ramsey theory states that, for any finite partition of the positive...

In mathematics, particularly linear algebra, the Schur–Horn theorem, named after Issai Schur and Alfred Horn, characterizes the diagonal of a Hermitian...

In mathematics, the Jordan–Schur theorem also known as Jordan's theorem on finite linear groups is a theorem in its original form due to Camille Jordan...

In mathematics, the Silverman–Toeplitz theorem, first proved by Otto Toeplitz, is a result in series summability theory characterizing matrix summability...

dimensions. The Hales–Jewett theorem implies Van der Waerden's theorem. A theorem similar to van der Waerden's theorem is Schur's theorem: for any given c there...

Schur's inequality Schur's theorem Schur-convex function Schur–Weyl duality Lehmer–Schur algorithm Schur's property for normed spaces. Jordan–Schur theorem...

special cases of Rado's theorem are Schur's theorem and Van der Waerden's theorem. For proving the former apply Rado's theorem to the matrix ( 1   1  ...

the residue theorem; Jordan's theorem on group actions characterizes primitive groups containing a large p-cycle; and The Jordan–Schur theorem is an effective...

representations of G. Schur's Lemma is a theorem that describes what G-linear maps can exist between two irreducible representations of G. Theorem (Schur's Lemma):...

(graph theory) Schnyder's theorem (graph theory) Schur's theorem (Ramsey theory) Schwenk's theorem (graph theory) Sensitivity theorem (computational complexity...

In mathematics, Schur's property, named after Issai Schur, is the property of normed spaces that is satisfied precisely if weak convergence of sequences...

82) Wagner, David. "Proof of Schur's Theorem" (PDF). Notes on Linear Algebra. Higham, Nick (11 May 2022). "What Is a Schur Decomposition?". Trefethen,...

product Schur product theorem Schur test Schur's property Schur's theorem Schur's number Schur–Horn theorem Schur–Weyl duality Schur–Zassenhaus theorem...

mathematical conjectures such as the Boolean Pythagorean triples problem, Schur's theorem number 5, and Keller's conjecture in dimension seven. Heule received...

In mathematics, the Schur orthogonality relations, which were proven by Issai Schur through Schur's lemma, express a central fact about representations...

mathematics bear the name Schur's lemma: Schur's lemma from representation theory Schur's lemma from Riemannian geometry Schur's lemma in linear algebra...

In mathematics, Burnside's theorem in group theory states that if G is a finite group of order p a q b {\displaystyle p^{a}q^{b}} where p and q are prime...

{\displaystyle \{a_{1},a_{2},\dots ,a_{n}\}} is bounded according to Schur's theorem, and therefore the Frobenius number exists. A closed-form solution...

Schur's lemma implies that the endomorphism ring commuting with the group action is a real associative division algebra and by the Frobenius theorem can...

finite; Burnside's theorem: a torsion group of finite exponent which is linear over a field of characteristic 0 must be finite; Schur's theorem: a torsion linear...

In mathematics, the Gershgorin circle theorem may be used to bound the spectrum of a square matrix. It was first published by the Soviet mathematician...

2140/pjm.1971.36.285. Sanders, Jon Henry (1968). A Generalization of Schur's Theorem, Doctoral Dissertation (PhD). Yale University. Deuber, Walter (1973)...

theory In group theory, the Jordan–Hölder theorem on composition series is a basic result. Jordan's theorem on finite linear groups Jordan's work did...

specifically in the field of finite group theory, the Sylow theorems are a collection of theorems named after the Norwegian mathematician Peter Ludwig Sylow...

algebra, the Wedderburn–Artin theorem is a classification theorem for semisimple rings and semisimple algebras. The theorem states that an (Artinian) semisimple...

Schur–Weyl duality is a mathematical theorem in representation theory that relates irreducible finite-dimensional representations of the general linear...

invertible n × n complex matrices was finite; he used this theorem to prove the Jordan–Schur theorem. Nevertheless, the general answer to the Burnside problem...