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An Efficient Method for Adapting Step-size Parameters of Primal-dual Hybrid Gradient Method in Application to Total Variation Regularization

机译:一种高效的方法,用于调整原始双混合梯度方法的步骤尺寸参数在应用到总变化正则化

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Primal-dual hybrid gradient (PDHG) method is a very important technique for convex optimization which has a lot of applications in signal processing such as total variation regularization. It is efficient for low-computational cost of update procedures and relatively faster convergence compared with only primal or dual method. However, the difficulty for selecting a primal and a dual step-size parameters is well-known as its critical bottleneck. In this paper, we propose a new adaptive step-size parameter selection method for PDHG which is a modified version of a technique proposed by Goldstein et al. in 2015. A great improvement of convergence speed was shown in our experiments.
机译:原始 - 双杂交梯度(PDHG)方法是凸优化的一个非常重要的技术,其在信号处理中具有大量应用,例如总变化正则化。它对于更新程序的低计算成本和相对较快的收敛性是有效的,与仅原始或双方法相比。然而,选择原始和双阶梯大小参数的难度是众所周知的瓶颈。在本文中,我们提出了一种用于PDHG的新的自适应阶梯大小参数选择方法,其是Goldstein等人提出的一种改进版本的改进版本。 2015年。我们的实验中显示了收敛速度的巨大提高。

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