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內容簡介
線性代數在各方±的廣大使用使得線性代數½Ò程成為數學¡B¹q¸£¡B工程以及商科等各科系的«n½Ò程¡C本書之³]p為一年級之½Ò程¡A其內容包含定義¡B定理及ÃÒ明¡A¦Ó大¶q的例子更是本書的特¦â之一¡A尤其以每章節後±的例子更可用於½Æ習各章的«ÂI及準備¦Ò¸Õ用¡C本書以淺Åã之^文來編寫¡A有別於一¯ë國外原文書之Á}澀文法¡C
目¿ý
Ch1 MATRICESANDVECTORS 1-1 Matrices and Matrix Operation 1-2 Matrix Inverse;Rules of Matrix Arithmetic 1-3 Norm(Length) and Dot Product 1-4 Cross Product Ch2 GENERALVECTORSPACES 2-1 Real Vector Spaces 2-2 Subspaces 2-3 Linear Combination and Systems of Linear Equations 2-4 Linear Dependence and Linear Independence 2-5 Basis and Dimension Ch3LINEARTRANSFORMATIONS 3-1 Linear Transformations 3-2 Range,Kernel,RankandNullity 3-3 Matrices of General Linear Transformations 3-4 Composition of Linear Transformation and Matrix Multiplication 3-5 Invertibillity and Isomorphisms 3-6 The Change of Coordinate Matrix Ch4 ELEMENTARYMATRIX 4-1 Introduction to Systems of Linear Equations 4-2 Gaussian Elimination 4-3 Elementary Matrix and Elementary Operations Ch5 DETERMINANTS 5-1 Definition of Determinantin Permutation(Option) 5-2 Determinants of 2*2 Matrix 5-3 Definition and Properties of the Determinant 5-4 Theorem Proof of Determinant 5-5 Cramer`s Rule Ch6 INNERPRODUCTSPACES 6-1 Inner Product Space 6-2 Angle and Orthogonality in Inner Product Spaces 6-3 Orthonormal Bases;Gram-Schmidt Process;QR-Decomposition 6-4 Best Approximation:(Least Square Method) 6-5 Orthogonal Matrices Ch7 EIGENVALUES,EIGENVECTORS 7-1 Eigenvalues and Elgenvectors 7-2 Diagonalization 7-3 Orthogonal Diagonalization Ch8 QUADRATICFORMS 8-1 QuadraticForms 8-2 Diagonalizing Quadratic Forma;(ConicSections) 8-3 Quadric Surfaces Ch9 CANONICALFORM 9-1 Jordan Canonical Form
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