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首页> 外文期刊>Mathematical Problems in Engineering: Theory, Methods and Applications >A Parallel Splitting Augmented Lagrangian Method for Two-Block Separable Convex Programming with Application in Image Processing
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A Parallel Splitting Augmented Lagrangian Method for Two-Block Separable Convex Programming with Application in Image Processing

机译:用应用在图像处理中的双块可分离凸编程的平行分离拉格朗日方法

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The augmented Lagrangian method (ALM) is one of the most successful first-order methods for convex programming with linear equality constraints. To solve the two-block separable convex minimization problem, we always use the parallel splitting ALM method. In this paper, we will show that no matter how small the step size and the penalty parameter are, the convergence of the parallel splitting ALM is not guaranteed. We propose a new convergent parallel splitting ALM (PSALM), which is the regularizing ALM’s minimization subproblem by some simple proximal terms. In application this new PSALM is used to solve video background extraction problems and our numerical results indicate that this new PSALM is efficient.
机译:增强拉格朗日方法(ALM)是具有线性平等约束的凸编程的最成功的一阶方法之一。要解决双块可分离凸起最小化问题,我们始终使用并行分离ALM方法。在本文中,我们将表明,无论阶梯大小和惩罚参数如何,都不保证并行分裂ALM的收敛。我们提出了一种新的会聚平行分裂ALM(诗篇),这是通过一些简单的近似术语进行正则化ALM最小化子问题。在应用中,这种新的PSALM用于解决视频背景提取问题,我们的数值结果表明,这种新的诗篇是有效的。

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