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首页> 外文期刊>Journal of Virological Methods >Solving policy design problems: Alternating direction method of multipliers-based methods for structured inverse variational inequalities
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Solving policy design problems: Alternating direction method of multipliers-based methods for structured inverse variational inequalities

机译:解决政策设计问题:基于乘法的乘法的交替方向方法,用于结构性逆变分不等式

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Inverse variational inequalities have broad applications in various disciplines, and some of them have very appealing structures. There are several algorithms (e.g., proximal point algorithms and projection-type algorithms) for solving the inverse variational inequalities in general settings, while few of them have fully exploited the special structures. In this paper, we consider a class of inverse variational inequalities that has a separable structure and linear constraints, which has its root in spatial economic equilibrium problems. To design an efficient algorithm, we develop an alternating direction method of multipliers (ADMM) based method by utilizing the separable structure. Under some mild assumptions, we prove its global convergence. We propose an improved variant that makes the subproblems much easier and derive the convergence result under the same conditions. Finally, we present the preliminary numerical results to show the capability and efficiency of the proposed methods. (C) 2019 Elsevier B.V. All rights reserved.
机译:逆变分不等式在各种学科中具有广泛的应用,其中一些具有非常有吸引力的结构。有几种算法(例如,近端点算法和投影型算法),用于求解一般设置中的逆变分不等式,而其中很少有完全利用特殊结构。在本文中,我们考虑了一类具有可分离结构和线性约束的一类逆变分不等式,其在空间经济均衡问题中具有其根系。为了设计一种高效的算法,我们通过利用可分离结构开发基于乘法器(ADMM)的方法的交替方向方法。在一些温和的假设下,我们证明了其全球融合。我们提出了一种改进的变体,使得子问题更容易,并在相同条件下得出收敛结果。最后,我们提出了初步数值结果,以显示所提出的方法的能力和效率。 (c)2019年Elsevier B.V.保留所有权利。

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