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A Solution for Minimum Link Flow Problem with Sparse Modeling

机译:稀疏建模最小链路流问题的解决方案

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In recent years, a statistical approach called sparse modeling has been studied extensively for estimating unobserved model parameters from a small number of observations by using the sparsity of model parameters. Although sparse modeling has been applied to many practical problems in the fields of signal processing and image processing, to the best of our knowledge, few studies have applied it to the field of information networking. In this paper, we investigate how sparse modeling can be applied to a network flow problem. Specifically, we focus on the minimum link flow problem that is similar to the classical minimum cost flow problem except that its objective is to minimize the number of links consisting a flow rather than the total link cost. We present a sparsemodeling- based formulation of the minimum link flow problem and investigate how effectively our formulation of the minimum link flow problem can be solved using a conventional greedy algorithm called Orthogonal Matching Pursuit (OMP). We also extend our sparse-modeling-based approach to a constrained minimum link flow problem with finite link capacities. For solving the constrained minimum link flow problem, we propose a greedy algorithm called Constrained Orthogonal Matching Pursuit (COMP).
机译:近年来,通过使用模型参数的稀疏性,广泛地研究了一种称为稀疏建模的统计方法,以便从少量观察中估算未观察的模型参数。尽管稀疏建模已经应用于信号处理和图像处理领域的许多实际问题,但据我们所知,很少有研究已经将其应用于信息网络领域。在本文中,我们调查如何将稀疏建模应用于网络流量问题。具体而言,我们专注于类似于经典最小成本流量问题的最小链路流问题,除了其目标是最小化包括流量而不是总链路成本的链路数量。我们介绍了基于SPARSEMODELING的最小链路流量问题,并使用称为正交匹配追踪(OMP)的传统贪婪算法来解决我们的对最小连杆流量问题的作用有效。我们还通过有限的链接容量将基于稀疏建模的最小链路流问题扩展到基于稀疏的模型方法。为了解决受约束的最小链路流量问题,我们提出了一种称为受约束正交匹配追踪(COMP)的贪婪算法。

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