線性代數 (Leon:Linear Algebra with Applications 9/e) (9版)

類似書籍推薦給您

【簡介】 原文書資訊 書名:Linear Algebra with Applications Global Edition 10/E 2021 <PH> 作者: LEON ISBN: 9781292354866 出版社: Pearson 出版年: 2021年 書籍目錄: 1. Matrices and Systems of Equations 2. Determinants 3. Vector Spaces 4. Linear Transformations 5. Orthogonality 6. Eigenvalues 7. Numerical Linear Algebra 8. Canonical Forms Appendix: MATLAB Answers to Selected Exercises 中文書資訊 書名: 線性代數 Linear Algebra with Applications 作者: LEON/ 蔡政穆 ISBN: 9789813352063 出版社: 鼎隆 出版年: 2025年 書籍目錄: 第1章 矩陣與方程式系統 第2章 行列式 第3章 向量空間 第4章 線性轉換 第5章 正交 第6章 特徵值 第7章 數值線性代數 附錄 MATLAB 精選習題解答

Elementary Linear Algebra 8/E 修訂版 (8版)

類似書籍推薦給您

【簡介】 【目錄】 1 Systems of Linear Equations 2 Matrices 3 Determinants 4 Vector Spaces 5 Inner Product Spaces 6 Linear Transformations 7 Eigenvalues and Eigenvectors 8 Complex Vector Spaces (online)* 9 Linear Programming (online)* 10 Numerical Methods (online)* Appendix

Advanced Linear Algebra: With an Introduction to Module Theory (1版)

類似書籍推薦給您

【簡介】 Certain essential concepts in linear algebra cannot be fully explained in a first course. This is due to a lack of algebraic background for most beginning students. On the other hand, these concepts are taken for granted in most of the mathematical courses at graduate school level. This book will provide a gentle guidance for motivated students to fill the gap. It is not easy to find other books fulfilling this purpose. This book is a suitable textbook for a higher undergraduate course, as well as for a graduate student's self-study. The introduction of set theory and modules would be of particular interest to students who aspire to becoming algebraists. There are three parts to this book. One is to complete the discussion of bases and dimension in linear algebra. In a first course, only the finite dimensional vector spaces are treated, and in most textbooks, it will assume the scalar field is the real number field. In this book, the general case of arbitrary dimension and arbitrary scalar fields is examined. To do so, an introduction to cardinality and Zorn's lemma in set theory is presented in detail. The second part is to complete the proof of canonical forms for linear endomorphisms and matrices. For this, a generalization of vector spaces, and the most fundamental results regarding modules are introduced to readers. This will provide the natural entrance into a full understanding of matrices. Finally, tensor products of vector spaces and modules are briefly discussed. 【目錄】 1.Modules and Vector Spaces 2.Linear Maps 3.Determinant 4.Canonical Forms 5.A Brief Introduction to the Tensor Product