“CommutingMatricesAreSimultaneouslyTriangularizable”的概念、定义、习题解题方法及翻译-数学辞典

单词	CommutingMatricesAreSimultaneouslyTriangularizable
释义	commuting matrices are simultaneously triangularizable Theorem 1. All matrices in the below are complex $n\\times n$ matrices. Let $A$ , $B$ be matrices and $AB=BA$ . Then there exists a unitary matrix $Q$ such that $Q^{H}AQ=T_{1}$ , $Q^{H}BQ=T_{2}$ where ${}^{H}$ is the conjugate transpose and $T_{1},T_{2},$ are upper triangular matrices.
随便看	Lagrange multipliers on Banach spaces LagrangeMultipliersOnManifolds Lagrange multipliers on manifolds LagrangesFoursquareTheorem LagrangesIdentity LagrangesTheorem Lagrange’s four-square theorem Lagrange’s identity Lagrange’s theorem LagrangianSubmanifold Lagrangian submanifold LaguerrePolynomial Laguerre polynomial LambdaCalculus lambda calculus LambertQuadrilateral Lambert quadrilateral LambertSeries Lambert series LambertWFunction Lambert W function LamellarField lamellar field LandauKernel Landau kernel

数学辞典收录了18232条数学词条，基本涵盖了常用数学知识及数学英语单词词组的翻译及用法，是数学学习的有利工具。

commuting matrices are simultaneously triangularizable