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GRSA: Generalized range swap algorithm for the efficient optimization of MRFs

机译:GRSA:用于MRF的有效优化的广义范围交换算法

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Markov Random Field (MRF) is an important tool and has been widely used in many vision tasks. Thus, the optimization of MRFs is a problem of fundamental importance. Recently, Veskler and Kumar et. al propose the range move algorithms, which are one of the most successful solvers to this problem. However, two problems have limited the applicability of previous range move algorithms: 1) They are limited in the types of energies they can handle (i.e. only truncated convex functions); 2) These algorithms tend to be very slow compared to other graph-cut based algorithms (e.g. α-expansion and αβ-swap). In this paper, we propose a generalized range swap algorithm (GRSA) for efficient optimization of MRFs. To address the first problem, we extend the GRSA to arbitrary semimetric energies by restricting the chosen labels in each move so that the energy is submodular on the chosen subset. Furthermore, to feasibly choose the labels satisfying the submodular condition, we provide a sufficient condition of the submodularity. For the second problem, unlike previous range move algorithms which execute the set of all possible range moves, we dynamically obtain the iterative moves by solving a set cover problem, which greatly reduces the number of moves during the optimization. Experiments show that the GRSA offers a great speedup over previous range swap algorithms, while it obtains competitive solutions.
机译:马尔可夫随机字段(MRF)是一个重要的工具,已广泛用于许多愿景任务。因此,MRF的优化是重要的重要性。最近,Veskler和Kumar et。 AL提出范围移动算法,这是这个问题最成功的求解器之一。然而,两个问题限制了先前范围移动算法的适用性:1)它们的能量类型有限(即仅截断的凸起函数); 2)与其他基于图形切割的算法相比,这些算法往往非常慢(例如α-膨胀和αβ-Swap)。在本文中,我们提出了一种广泛的范围交换算法(GRSA),以便于MRF的有效优化。为了解决第一问题,我们通过限制每个移动中的所选择的标签将GRSA扩展到任意半统计能量,使得能量是在所选子集上的子模块。此外,为了可行选择满足子骨话状况的标签,我们提供了足够的子系统条件。对于第二个问题,与执行所有可能的范围移动的集合的先前的范围移动算法不同,我们通过解决集合封面问题动态地获得迭代移动,这大大减少了优化期间的移动次数。实验表明,GRSA提供了在先前的范围交换算法上提供了很大的加速,同时获得了竞争解决方案。

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