Fundamentals of Complex Analysis (3版)

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書名：Fundamentals of Complex Analysis (PNIE) 3/e 作者：Saff 出版社：Pearson 出版日期：2014/00/00 ISBN：9781292023755 目錄 1. Complex Numbers. 2. Analytic Functions. 3. Elementary Functions. 4. Complex Integration. 5. Series Representations for Analytic Functions. 6. Residue Theory. 7. Conformal Mapping. 8. The Transforms of Applied Mathematics Answers to Odd-Numbered Problems.

Algorithms for Convex Optimization

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In the last few years, Algorithms for Convex Optimization have revolutionized algorithm design, both for discrete and continuous optimization problems. For problems like maximum flow, maximum matching, and submodular function minimization, the fastest algorithms involve essential methods such as gradient descent, mirror descent, interior point methods, and ellipsoid methods. The goal of this self-contained book is to enable researchers and professionals in computer science, data science, and machine learning to gain an in-depth understanding of these algorithms. The text emphasizes how to derive key algorithms for convex optimization from first principles and how to establish precise running time bounds. This modern text explains the success of these algorithms in problems of discrete optimization, as well as how these methods have significantly pushed the state of the art of convex optimization itself. A one-stop guide to essential algorithms and methods for a wide computer science audience 166 guided exercises cover all major algorithms

Algorithms for Convex Optimization

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In the last few years, Algorithms for Convex Optimization have revolutionized algorithm design, both for discrete and continuous optimization problems. For problems like maximum flow, maximum matching, and submodular function minimization, the fastest algorithms involve essential methods such as gradient descent, mirror descent, interior point methods, and ellipsoid methods. The goal of this self-contained book is to enable researchers and professionals in computer science, data science, and machine learning to gain an in-depth understanding of these algorithms. The text emphasizes how to derive key algorithms for convex optimization from first principles and how to establish precise running time bounds. This modern text explains the success of these algorithms in problems of discrete optimization, as well as how these methods have significantly pushed the state of the art of convex optimization itself. A one-stop guide to essential algorithms and methods for a wide computer science audience 166 guided exercises cover all major algorithms