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A splitting-relaxed projection method for solving the split feasibility problem

机译:解决分裂可行性问题的分裂松弛投影方法

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The split feasibility problem (SFP) is to find x ∈ C so that Ax ∈ Q, where C is anonempty closed convex subset of Rn, Q is a nonempty closed convex subset of Rm, and A is amatrix from Rn into Rm. One of successful methods for solving the SFP is Byrne’s CQ algorithm.However, to carry out the CQ algorithm, it is required that the closed convex subsets are simpleand that the matrix norm is known in advance. Motivated by Tseng’s splitting method and Yang’srelaxed CQ algorithm, we propose in this paper a new method for solving the SFP, which overcomesthe drawback of the CQ algorithm.
机译:分裂可行性问题(SFP)是找到x∈C从而使Ax∈Q,其中C是Rn的非空封闭凸子集,Q是Rm的非空封闭凸子集,A是从Rn到Rm的矩阵。成功解决SFP的方法之一是Byrne的CQ算法。但是,要执行CQ算法,要求闭合凸子集必须简单并且矩阵范数必须事先已知。在Tseng的拆分方法和Yang的松弛CQ算法的推动下,我们提出了一种解决SFP的新方法,克服了CQ算法的缺点。

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