An Improved Hungarian Algorithm for Multiple Hypothesis Tracking
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摘要: 作为多假设跟踪技术中的一项核心算法, 匈牙利算法占用了多假设跟踪中大部分的运算时间。考虑到多假设跟踪中的指派问题具有其特殊性, 即其效率矩阵是稀疏的, 文中提出了一种对效率矩阵进行降维的处理方法, 给出了运算流程, 对比了该方法与传统匈牙利算法在处理较大效率矩阵时的耗时, 结果表明, 在确保与传统匈牙利算法结果一致的前提下, 该方法能够大幅度降低运算量。Abstract: Hungarian algorithm is a core algorithm in multiple hypothesis tracking technology, and it takes up most of the computation time in multiple hypothesis tracking(MHT). Considering that the assignment problem in the MHT has particularity, i.e., the efficiency matrix is sparse, this paper proposes a method for reducing the dimension of the efficiency matrix, and the computation flow is given. Comparison of the time consumption between the proposed method and traditional Hungarian algorithm in dealing with larger efficiency matrix shows that the proposed method greatly reduces the amount of computation while ensuring consistency with the results of the Hungarian algorithm.
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