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Approximate versions of proximal iteratively reweighted algorithms including an extended IP-ICMM for signal and image processing problems

机译:近似迭代重新重量算法的近似版本,包括用于信号和图像处理问题的扩展IP-ICMM

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摘要

Iteratively reweighted algorithms are popular methods for solving nonconvex unconstrained minimization problems. Applications are notably mathematical models in image processing or signal processing. They often have a convex subproblem and do not have closed form solutions in general. In this paper, we propose approximate versions of proximal iteratively reweighted algorithms for nonconvex and nonsmooth unconstrained minimization problems. Specifically, we can achieve an approximate solution for the subproblem by applying a computable inexact stopping rule. The convergence of our method is proved based on an inexact unified framework. Numerical applications for image deblurring or denoising problems validate the effectiveness of the proposed algorithms. (C) 2020 Elsevier B.V. All rights reserved.
机译:迭代重新重量算法是解决非膨胀无约束最小化问题的流行方法。 应用尤其是图像处理或信号处理中的数学模型。 它们通常有一个凸子问题,并且没有封闭的形式解决方案。 在本文中,我们提出了近似迭代重新重量算法的近似版本,用于非凸起和非运动无约束最小化问题。 具体地,我们可以通过应用可计算的不精确停止规则来实现子问题的近似解决方案。 基于不准确的统一框架,证明了我们方法的收敛。 图像去抑制或去噪问题的数值应用验证了所提出的算法的有效性。 (c)2020 Elsevier B.v.保留所有权利。

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