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An Introduction to Parameterized Complexity with Applications in Algorithmic Decision Theory

机译:参数化复杂度简介及其在算法决策理论中的应用

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The main motivation for parameterized complexity is that in many applied settings, the difficulty of solving a problem does not merely depend on the size of the instance, but on other parameters of the instance as well. It enables a much more fine-grained complexity analysis than the classical theory around NP-hardness. In this talk, we will see some of the basic algorithmic techniques for taking advantage of small parameters of the input and briefly discuss fixed-parameter intractability. The concepts will be illustrated with studies of computational problems in game theory, combinatorial game theory, voting, resource allocation, and matching markets.
机译:参数化复杂性的主要动机是,在许多应用的设置中,解决问题的难度不仅取决于实例的大小,还取决于实例的其他参数。与围绕NP硬度的经典理论相比,它可以进行更细粒度的复杂性分析。在本次演讲中,我们将看到一些利用输入的小参数的基本算法技术,并简要讨论了固定参数的难处理性。将通过研究博弈论,组合博弈论,投票,资源分配和匹配市场中的计算问题来说明这些概念。

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