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Communication Complexity (for Algorithm Designers)

机译:通信复杂度(针对算法设计者)

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This text collects the lecture notes from the author's course "Communication Complexity (for Algorithm Designers)," taught at Stanford in the winter quarter of 2015. The two primary goals of the text are: (1) Learn several canonical problems in communication complexity that are useful for proving lower bounds for algorithms (disjoint-ness, index, gap-hamming, etc.). (2) Learn how to reduce lower bounds for fundamental algorithmic problems to communication complexity lower bounds. Along the way, readers will also: (3) Get exposure to lots of cool computational models and some famous results about them - data streams and linear sketches, compressive sensing, space-query time trade-offs in data structures, sublinear-time algorithms, and the extension complexity of linear programs. (4) Scratch the surface of techniques for proving communication complexity lower bounds (fooling sets, corruption arguments, etc.).
机译:本文从2015年冬季季度在斯坦福大学教授的作者“通信复杂性(针对算法设计者)”课程中收集了讲义。本文的两个主要目标是:(1)了解通信复杂性中的几个典型问题,这些问题包括:对于证明算法的下界(不相交,索引,间隙汉明等)很有用。 (2)了解如何将基本算法问题的下界降低到通信复杂性的下界。一路上,读者还将:(3)接触许多很酷的计算模型以及有关它们的一些著名结果-数据流和线性草图,压缩感测,数据结构中的空间查询时间权衡,亚线性时间算法,以及线性程序的扩展复杂度。 (4)从头开始证明用于证明通信复杂性下限的技术(虚假集合,腐败论据等)。

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