Moore determinant

Moore determinant

In mathematics, Moore determinant, named after Eliakim Hastings Moore, may refer to


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  • Moore determinant of a Hermitian matrix — Not to be confused with Moore determinant over a finite field. In mathematics, the Moore determinant is a determinant defined for Hermitian matrices over a quaternion algebra, introduced by Moore (1922). See also Dieudonné determinant… …   Wikipedia

  • Moore matrix — In linear algebra, a Moore matrix, introduced by E. H. Moore (1896), is a matrix defined over a finite field. When it is a square matrix its determinant is called a Moore determinant (this is unrelated to the Moore determinant of a… …   Wikipedia

  • Moore–Penrose pseudoinverse — In mathematics, and in particular linear algebra, a pseudoinverse A+ of a matrix A is a generalization of the inverse matrix.[1] The most widely known type of matrix pseudoinverse is the Moore–Penrose pseudoinverse, which was independently… …   Wikipedia

  • Eliakim Hastings Moore — Pour les articles homonymes, voir Moore.  En particulier, ne doit pas être confondu avec les mathématiciens américains Edward F. Moore et John Coleman Moore  …   Wikipédia en Français

  • Dieudonné determinant — In linear algebra, the Dieudonné determinant is a generalization of the determinant of a matrix to matrices over division rings. It was introduced by Dieudonné (1943). If K is a division ring, then the Dieudonné determinant is a homomorphism …   Wikipedia

  • Bataille de Moore's Creek Bridge — 34° 27′ 27″ N 78° 06′ 35″ W / 34.45745, 78.10961 …   Wikipédia en Français

  • List of mathematics articles (M) — NOTOC M M estimator M group M matrix M separation M set M. C. Escher s legacy M. Riesz extension theorem M/M/1 model Maass wave form Mac Lane s planarity criterion Macaulay brackets Macbeath surface MacCormack method Macdonald polynomial Machin… …   Wikipedia

  • Vandermonde matrix — In linear algebra, a Vandermonde matrix, named after Alexandre Théophile Vandermonde, is a matrix with the terms of a geometric progression in each row, i.e., an m × n matrix or …   Wikipedia

  • Modular invariant of a group — In mathematics, a modular invariant of a group is an invariant of a finite group acting on a vector space of positive characteristic (usually dividing the order of the group). The study of modular invariants was originated in about 1914 by… …   Wikipedia

  • Invertible matrix — In linear algebra an n by n (square) matrix A is called invertible (some authors use nonsingular or nondegenerate) if there exists an n by n matrix B such that where In denotes the n by n identity matrix and the multiplication used is ordinary… …   Wikipedia

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