equivalent matrices
1équivalent — 1. équivalent, ente [ ekivalɑ̃, ɑ̃t ] adj. • 1361; bas lat. æquivalens (XII e), de æquivalere « avoir une valeur égale » 1 ♦ Dont la quantité a la même valeur. ⇒ égal. Leurs parts d héritage sont équivalentes. « J inflige aux trois maîtres [...]… …
2Matrices de rotation — Matrice de rotation En mathématiques, et plus précisément en algèbre linéaire, une matrice de rotation est une matrice orthogonale de déterminant 1. Le nom est dû au fait qu une matrice de rotation n×n correspond à une rotation géométrique autour …
3Matrices progressives — Quotient intellectuel « QI » redirige ici. Pour les autres significations, voir QI (homonymie) …
4Gamma matrices — In mathematical physics, the gamma matrices, {γ0,γ1,γ2,γ3}, also known as the Dirac matrices, are a set of conventional matrices with specific anticommutation relations that ensure they generate a matrix representation of the Clifford algebra… …
5List of matrices — This page lists some important classes of matrices used in mathematics, science and engineering: Matrices in mathematics*(0,1) matrix a matrix with all elements either 0 or 1. Also called a binary matrix . *Adjugate matrix * Alternant matrix a… …
6Raven's Progressive Matrices — (often referred to simply as Raven s Matrices) are multiple choice tests of abstract reasoning, originally developed by Dr John C. Raven in 1938.Raven, J.C. (1938). Progressive matrices: A perceptual test of intelligence . London:H.K. Lewis.] In… …
7Weyl-Brauer matrices — In mathematics, particularly in the theory of spinors, the Weyl Brauer matrices are an explicit realization of a Clifford algebra as a matrix algebra. They generalize to n dimensions the Pauli matrices. They are named for Richard Brauer and… …
8Matrix (mathematics) — Specific elements of a matrix are often denoted by a variable with two subscripts. For instance, a2,1 represents the element at the second row and first column of a matrix A. In mathematics, a matrix (plural matrices, or less commonly matrixes)… …
9Row equivalence — In linear algebra, two matrices are row equivalent if one can be changed to the other by a sequence of elementary row operations. Alternatively, two m times; n matrices are row equivalent if and only if they have the same row space. The concept… …
10Matrix equivalence — In linear algebra, two rectangular m by n matrices A and B are called equivalent if for some invertible n by n matrix P and some invertible m by m matrix Q. Equivalent matrices represent the same linear transformation V → W under two… …
