Linear Programming: Foundations and Extensions

本书主要关注约束优化,从线性规划开始,逐步介绍凸分析、网络流、整数规划、二次规划及凸优化等内容。书中提供了大量具体实例与实用算法,并涵盖了最新研究成果,特别是内点法。每章末尾附有习题,旨在加深读者理解并扩展相关理论。随书提供软件实现,包括两阶段单纯形法、原对偶单纯形法、路径跟随内点法和齐次自对偶方法。

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This book focuses largely on constrained optimization. It begins with a substantial treatment of linear programming and proceeds to convex analysis, network flows, integer programming, quadratic programming, and convex optimization. Along the way, dynamic programming and the linear complementarity problem are touched on as well. This book aims to be the first introduction to the topic. Specific examples and concrete algorithms precede more abstract topics. Nevertheless, topics covered are developed in some depth, a large number of numerical examples worked out in detail, and many recent results are included, most notably interior-point methods. The exercises at the end of each chapter both illustrate the theory, and, in some cases, extend it. Optimization is not merely an intellectual exercise: its purpose is to solve practical problems on a computer. Accordingly, the book comes with software that implements the major algorithms studied. At this point, software for the following four algorithms is available: The two-phase simplex method The primal-dual simplex method The path-following interior-point method The homogeneous self-dual methods.
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