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Distributed quantized gradient-free algorithm for multi-agent convex optimization

机译:分布式量化的无梯度多智能体凸优化算法

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In this paper, we study a convex optimization problem that arises in a network where multiple agents cooperatively optimize the sum of nonsmooth but Lipschitz continuous functions, subject to a convex and compact constraint set. Under the additional constraint that each agent can only transmit quantized information, we develop a distributed quantized gradient-free algorithm for solving the multi-agent convex optimization problem over a time-varying network. In particular, we provide the convergence rate analysis results of the proposed algorithm, and highlight the dependence of the error bound on the smooth parameter and quantization resolution.
机译:在本文中,我们研究了一个凸优化问题,该问题出现在一个网络中,其中多个智能体协同优化不光滑但Lipschitz连续函数的总和,并要满足凸和紧约束集。在每个智能体只能传输量化信息的附加约束下,我们开发了一种分布式的无梯度量化算法,用于解决时变网络上的多智能体凸优化问题。特别是,我们提供了所提出算法的收敛速度分析结果,并突出了误差范围对平滑参数和量化分辨率的依赖性。

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