Introduction to Linear Algebra pdf epub mobi txt 電子書 下載2025
Gilbert Strang was an undergraduate at MIT and a Rhodes Scholar at Balliol College, Oxford. His Ph.D. was from UCLA and since then he has taught at MIT. He has been a Sloan Fellow and a Fairchild Scholar and is a Fellow of the American Academy of Arts and Sciences. He is a Professor of Mathematics at MIT, an Honorary Fellow of Balliol College, and a member of the National Academy of Sciences. Professor Strang has published eleven books:
Differential Equations and Linear Algebra (2014)
Introduction to Linear Algebra (1993,1998,2003,2009)
Linear Algebra and Its Applications (1976,1980,1988,2005)
An Analysis of the Finite Element Method, with George Fix (1973, 2008)
Introduction to Applied Mathematics (1986)
Calculus (1991)
Wavelets and Filter Banks, with Truong Nguyen (1996)
Linear Algebra, Geodesy, and GPS, with Kai Borre (1997)
Computational Science and Engineering (2007)
Essays in Linear Algebra (2012)
Algorithms for Global Positioning, with Kai Borre (2012)
He was the President of SIAM during 1999 and 2000, and Chair of the Joint Policy Board for Mathematics. He received the von Neumann Medal of the US Association for Computational Mechanics, and the Henrici Prize for applied analysis. The first Su Buchin Prize from the International Congress of Industrial and Applied Mathematics, and the Haimo Prize from the Mathematical Association of America, were awarded for his contributions to teaching around the world. His home page is math.mit.edu/~gs/ and his video lectures on linear algebra and on computational science and engineering are on ocw.mit.edu (mathematics/18.06 and 18.085).
- 數學
- 綫性代數
- LinearAlgebra
- 綫代
- Linear-Algebra
- 計算機
- Strang
- 教材
具體描述
讀後感
还记得大四保研面试的时候，问的第一个问题是：讲一下奇异值分解的方法、应用和物理意义。面试之前我准备了一周，设想过很多种奇葩的场面，但是这个问题真把我问蒙了，我甚至不知道这是哪门课教的东西，完全不知道怎么答。支吾了大概10秒钟不知所云之后，我忍不住观察了一下老...
評分这本书写了有3种方法 1.直接通过高斯消元得阶梯阵，然后通过回带求得 2.直接通过公式x=A^(-1)*b求得 3.通过零空间的全解加上一个特解求得 觉得这三种方法之中，还是最原始的消元法最管用，或者说掌握怎么消元是最基本的技巧。 第一种方法中，如果是正方阵，还可消元的A=L...
評分Strang教授的这本书可以理解为是泛函知识的下放，强调几何直观性，而不太关心严格的证明。西方有大量的基础教材都采用了类似的方式，即高等知识的直观下放。从知识的高度上讲，比国内一般的工科线性代数的教材高很多。但是从学习难度上讲，又比国内的教材要简单许多。从看了这...
評分这本书写了有3种方法 1.直接通过高斯消元得阶梯阵，然后通过回带求得 2.直接通过公式x=A^(-1)*b求得 3.通过零空间的全解加上一个特解求得 觉得这三种方法之中，还是最原始的消元法最管用，或者说掌握怎么消元是最基本的技巧。 第一种方法中，如果是正方阵，还可消元的A=L...
評分用戶評價
比北大版應用許多，感覺對cs課的data work理解上升瞭一個維度...【而為什麼第二個本命年瞭我還在學lilear algebra... 【第二個本命年繼續nl不分...
评分目前為止看過的最好的綫性代數教材，可以很好的幫助讀者建立對綫性代數中的基礎概念和概念之間相互聯係的理解，章節布局由淺入深，環環相扣。稍有不足的是對定理的證明比較少。
评分After being tired of 快速入門 “極限編程” 通過冒煙測試然後迅速淡忘，我選擇建築性地補習綫性代數（為瞭學習機器學習）事實證明糟糕地錶達和結構安排造成的隔閡遠勝過母語和另一門語言之間地隔閡 國內教材真的太差瞭 授課順序也很不閤理
评分綫性代數教材巔峰之作。你會知道什麼叫深入淺齣，原來數學課本可以讀來如此舒適。
评分在讀第五版的，還不錯，隻可惜沒有中文，無法對比理解。隻讀英文版，確實有所難處。
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