线性子空间
域代数上的
正交性
线性代数
数值线性代数
秩(图论)
奇异值分解
数学
栏(排版)
特征向量
领域(数学分析)
线性地图
线性空间
系数矩阵
线性系统
纯数学
离散数学
算法
组合数学
数学分析
几何学
物理
量子力学
连接(主束)
摘要
Linear algebra has become the subject to know for people in quantitative disciplines of all kinds. No longer the exclusive domain of mathematicians and engineers, it is now used everywhere there is data and everybody who works with data needs to know more. This new book from Professor Gilbert Strang, author of the acclaimed Introduction to Linear Algebra, now in its fifth edition, makes linear algebra accessible to everybody, not just those with a strong background in mathematics. It takes a more active start, beginning by finding independent columns of small matrices, leading to the key concepts of linear combinations and rank and column space. From there it passes on to the classical topics of solving linear equations, orthogonality, linear transformations and subspaces, all clearly explained with many examples and exercises. The last major topics are eigenvalues and the important singular value decomposition, illustrated with applications to differential equations and image compression. A final optional chapter explores the ideas behind deep learning.
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