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首页> 外文期刊>Numerical Algebra, Control and Optimization >CONVERGENCE ANALYSIS OF A PARALLEL PROJECTION ALGORITHM FOR SOLVING CONVEX FEASIBILITY PROBLEMS
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CONVERGENCE ANALYSIS OF A PARALLEL PROJECTION ALGORITHM FOR SOLVING CONVEX FEASIBILITY PROBLEMS

机译:凸可行性问题的并行投影算法的收敛性分析。

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摘要

The convex feasibility problem (CFP) is a classical problem in nonlinear analysis. In this paper, we propose an inertial parallel projection algorithm for solving CFP. Different from the previous algorithms, the proposed method introduces a sequence of parameters and uses the information of last two iterations at each step. To prove its convergence in a simple way, we transform the parallel algorithm to a sequential one in a constructed product space. Preliminary experiments are conducted to demonstrate that the proposed approach converges faster than the general extrapolated algorithms.
机译:凸可行性问题(CFP)是非线性分析中的经典问题。在本文中,我们提出了一种惯性平行投影算法来求解CFP。与以前的算法不同,该方法引入了一系列参数,并在每个步骤使用了最后两次迭代的信息。为了以简单的方式证明其收敛性,我们在构造的乘积空间中将并行算法转换为顺序算法。进行了初步实验以证明所提出的方法比一般的外推算法收敛得更快。

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