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A Continuous Method for Graph Matching Based on Continuation

机译:基于连续性的图匹配连续方法

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摘要

Graph matching has long been a fundamental problem in artificial intelligence and computer science. Because of the NP-complete nature, approximate methods are necessary for graph matching. As a type of approximate method, the continuous method is widely used in computer-vision-related graph matching tasks, which typically first relaxes the original discrete optimization problem to a continuous one and then projects the continuation solution back to the discrete domain. The continuation scheme usually provides a superior performance in finding a good continuous local solution within reasonable time, but it is limited to only the continuous optimization problem and therefore cannot be directly applied to graph matching. In this paper we propose a continuation scheme based algorithm directly targeting at the graph matching problem. Specifically, we first construct an unconstrained continuous optimization problem of which the objective function incorporates both the original objective function and the discrete constraints, and then the Gaussian smooth based continuation is applied to this problem. Experiments witness the effectiveness of the proposed method.
机译:图匹配长期以来一直是人工智能和计算机科学中的一个基本问题。由于NP的完全性质,图匹配必须使用近似方法。作为一种近似方法,连续方法广泛用于与计算机视觉相关的图形匹配任务中,该任务通常首先将原始离散优化问题缓和为连续问题,然后将连续解投影回离散域。连续方案通常可在合理的时间内找到良好的连续局部解,从而提供优异的性能,但它仅限于连续优化问题,因此无法直接应用于图匹配。在本文中,我们提出了一种直接针对图匹配问题的基于连续方案的算法。具体来说,我们首先构造一个无约束的连续优化问题,其目标函数既包含原始目标函数又包含离散约束,然后将基于高斯平滑的连续性应用于该问题。实验证明了该方法的有效性。

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