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Two-Timescale Learning Automata for Solving Stochastic Nonlinear Resource Allocation Problems

机译:解决随机非线性资源分配问题的两时标学习自动机

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This papers deals with the Stochastic Non-linear Fractional Equality Knapsack (NFEK) problem which is a fundamental resource allocation problem based on incomplete and noisy information [2,3]. The NFEK problem arises in many applications such as in web polling under polling constraints, and in constrained estimation. The primary contribution of this paper is a continuous Learning Automata (LA)-based, optimal, efficient and yet simple solution to the NFEK problem. Our solution reckoned as the Two-timeseale based Learning Automata (T-TLA) solves the NFEK problem by performing updates on two different timescales. To the best of our knowledge, this is the first tentative in the literature to design an LA that operates with two-time scale updates. Furthermore, the T-TLA solution is distinct from the first-reported optimal solution to the problem due to Granmo and Oomtnen [2,3] which resorts to utilizing multiple two-action discretized LA, organized in a hierarchical manner, so as to be able to tackle the case of multi-materials. Hence, the T-TLA scheme mitigates the complexity of the state-of-the-art solution that involves partitioning the material set into two subsets of equal size at each level. We report, some representative experimental results that illustrate the convergence of our scheme and its superiority to the state-of-the-art [2,3].
机译:本文研究了随机非线性分数等分背包(NFEK)问题,这是一个基于不完整和嘈杂信息的基本资源分配问题[2,3]。 NFEK问题出现在许多应用程序中,例如在轮询约束下的Web轮询以及约束估计中。本文的主要贡献是基于连续学习自动机(LA)的,最优,有效且简单的NFEK问题解决方案。我们的解决方案被认为是基于两次销售的学习自动机(T-TLA),它通过在两个不同的时标上执行更新来解决NFEK问题。据我们所知,这是文献中第一个设计可进行两次刻度更新的LA的尝试。此外,由于Granmo和Oomtnen [2,3]依靠利用以分层方式组织的多个两步离散化LA,因此T-TLA解决方案不同于首次报告的针对该问题的最佳解决方案。能够处理多种材料的情况。因此,T-TLA方案减轻了最新解决方案的复杂性,该解决方案涉及在每个级别将材料集划分为两个大小相等的子集。我们报告了一些有代表性的实验结果,这些结果说明了我们的方案的收敛性以及它对最新技术的优越性[2,3]。

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