Search results
Appearance
There is a page named "Brauer equivalence" on Wikipedia
- In mathematics, the Brauer group of a field K is an abelian group whose elements are Morita equivalence classes of central simple algebras over K, with...22 KB (2,941 words) - 20:50, 16 July 2024
- of a maximal subfield of D over the center. Given a field F, the Brauer equivalence classes of simple (contains only trivial two-sided ideals) associative...8 KB (1,153 words) - 17:39, 1 May 2024
- and B are called similar (or Brauer equivalent) if their division rings S and T are isomorphic. The set of all equivalence classes of central simple algebras...8 KB (1,134 words) - 12:54, 1 September 2022
- Morita equivalence. Such algebras coming from Brauer trees are called Brauer tree algebras. Feit (1984) described the possibilities for Brauer trees....2 KB (153 words) - 23:35, 12 August 2023
- Modular representation theory (redirect from Brauer character)The Brauer character of a representation determines its composition factors but not, in general, its equivalence type. The irreducible Brauer characters...18 KB (2,613 words) - 00:54, 19 August 2024
- Noncommutative ring (section Brauer group)that yields an equivalence is automatically additive. The Brauer group of a field K is an abelian group whose elements are Morita equivalence classes of central...20 KB (2,804 words) - 01:41, 1 November 2023
- Witt group (redirect from Reciprocity equivalence of fields)Witt decomposition. The Witt group of k is the abelian group W(k) of equivalence classes of non-degenerate symmetric bilinear forms, with the group operation...21 KB (3,169 words) - 09:30, 25 April 2024
- result on Clifford modules is that the Morita equivalence class of a Clifford algebra (the equivalence class of the category of Clifford modules over...4 KB (492 words) - 14:19, 30 July 2024
- conjectured that every nonabelian finite simple group has even order. Richard Brauer (1957) suggested using the centralizers of involutions of simple groups...21 KB (2,854 words) - 00:06, 12 March 2024
- Azumaya algebra (section Brauer group of a ring)operation. This forms a group structure on the set of such equivalence classes called the Brauer group, denoted Br ( R ) {\displaystyle {\text{Br}}(R)} ...17 KB (3,208 words) - 22:29, 28 October 2023
- Bilinear operator Binary operation Commutative Congruence relation Equivalence class Equivalence relation Lattice (group) Lattice (discrete subgroup) Multiplication...10 KB (800 words) - 20:17, 10 January 2024
- Π-calculus (section Barbed equivalence)allows for a definition of bisimulation equivalence. In the π-calculus, the definition of bisimulation equivalence (also known as bisimilarity) may be based...31 KB (4,833 words) - 06:07, 3 December 2023
- form by Carl Friedrich Gauss, a composition law was defined on certain equivalence classes of forms. This gave a finite abelian group, as was recognised...14 KB (2,148 words) - 23:16, 3 August 2024
- this set of vector lines. This set can be the set of equivalence classes under the equivalence relation between vectors defined by "one vector is the...37 KB (5,670 words) - 15:04, 1 July 2024
- monomorphism Ring isomorphism Skolem–Noether theorem Graded algebra Morita equivalence Brauer group Constructions Direct sum of rings, Product of rings Quotient...12 KB (1,128 words) - 01:18, 14 November 2023
- Ring theory (section Morita equivalence)theorems determining when two rings have "equivalent" module categories Cartan–Brauer–Hua theorem gives insight on the structure of division rings Wedderburn's...24 KB (3,098 words) - 08:42, 28 May 2024
- manifold) Brauer–Nesbitt theorem (representation theory of finite groups) Brauer–Siegel theorem (number theory) Brauer–Suzuki theorem (finite groups) Brauer–Suzuki–Wall...73 KB (6,015 words) - 12:17, 2 August 2024
- formal quotients x ∖ y {\displaystyle x\backslash y} subject to the equivalence relation x ∖ y = u ∖ v iff v = u / x ⋅ y {\displaystyle x\backslash y=u\backslash...11 KB (1,682 words) - 01:58, 4 April 2024
- Quaternion (section Brauer group)the real numbers and the quaternions, where the Brauer group is the set of all CSAs, up to equivalence relation of one CSA being a matrix ring over another...96 KB (12,654 words) - 08:09, 19 July 2024
- Generalized Riemann hypothesis Deuring–Heilbronn phenomenon Class number problem Brauer–Siegel theorem Siegel–Walfisz theorem See Iwaniec (2006). See Satz 4, §5...28 KB (3,925 words) - 07:49, 9 June 2024
- each of the chromatin granules. In the spermatogenic cells of Ascaris, A. Brauer has shown that the chromatin granules divide while still scattered over