Algorithms Illuminated 在线电子书 pdf 下载 txt下载 epub 下载 mobi 下载 2024

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Tim Roughgarden 作者

Soundlikeyourself Publishing

译者

2017-9-27 出版日期

218 页数

USD 17.99 价格

Paperback

Algorithms Illuminated 丛书系列

9780999282908 图书编码

Algorithms Illuminated 在线电子书图书标签: Algorithm 算法计算机科学计算机 2017 美國工具教程 CS

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发表于2024-06-02

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Algorithms Illuminated 在线电子书 epub 下载 mobi 下载 pdf 下载 txt 下载 2024

Algorithms Illuminated 在线电子书 pdf 下载 txt下载 epub 下载 mobi 下载 2024

Algorithms Illuminated 在线电子书用户评价

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非常细致的书，算法证明和灵感来源都有

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不是应该还有2吗，我怎么没有找到2

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Tim老师跟着自己在coursera上algorithms的specialization写的书。没有CLRS覆盖的内容多，但是我觉得讲解的更清晰更细致，尤其是里面涉及了很多code时候需要注意的细节。不过这个感受也可能存在bias，因为这是第二遍深入复习和dive的时候的感受。

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非常细致的书，算法证明和灵感来源都有

Algorithms Illuminated 在线电子书著者简介

Tim Roughgarden is a Professor of Computer Science and (by courtesy) Management Science and Engineering at Stanford University, where he has taught and researched algorithms since 2004. This book is the first of a four-part series based on his online algorithms courses that have been running regularly since 2012.

Algorithms Illuminated 在线电子书图书目录

Algorithms Illuminated 在线电子书 pdf 下载 txt下载 epub 下载 mobi 在线电子书下载

Algorithms Illuminated 在线电子书图书描述

Algorithms are the heart and soul of computer science. Their applications range from network routing and computational genomics to public-key cryptography and machine learning. Studying algorithms can make you a better programmer, a clearer thinker, and a master of technical interviews. Algorithms Illuminated is an accessible introduction to the subject for anyone with at least a little programming experience. The exposition emphasizes the big picture and conceptual understanding over low-level implementation and mathematical details---like a transcript of what an expert algorithms tutor would say over a series of one-on-one lessons. Part 1 covers asymptotic analysis and big-O notation, divide-and-conquer algorithms and the master method, randomized algorithms, and several famous algorithms for sorting and selection.

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Algorithms Illuminated 在线电子书读后感

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原书是这么写的，但是经过反复验证，c=a*a，而不是c=b*b。所以这里应该是作者笔误写错了。顺便贴一下js的实现： /* * 快速n方计算 * */ function fastPower (a, b) { var c, temp; if (b === 1) { return a; } else { c = b * b; temp = fastPower(c, Math.floor(b/2)) } if (...

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