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STSP Approximation Algorithms based on TCPN Model

机译:基于TCPN模型的STSP近似算法

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摘要

An approximation algorithms based on Time Color Petri Nets(TCPN) is presented to obtain an optimal solution for a general Symmetric Traveling Salesman Problem(TSP) with a conflict restriction. It is composed of building TCPN model part with complexity O(n2); nets firing part in O(m) (≤O(n2)) and selected by minimum change rate with a optimal solution in O(m2 n2)( ≤ O(n6)), where n and m stand for the number of cities and the number of edges, respectively. Without conflict, an optimal solution is obtained on theory. Experimental (include several TSPLIB) results shows that the best costing is obtained optimal solution in O(n2) and the worst approximation performance is 1.5-opt.
机译:提出了一种基于时间色Petri网(TCPN)的近似算法,以获得具有冲突约束的一般对称旅行商问题(TSP)的最优解。它由建立复杂度为O(n2)的TCPN模型部分组成;在O(m)(≤O(n2))中激发部分的网络,并通过最小变化率在O(m2 n2)(≤O(n6))中以最优解进行选择,其中n和m代表城市数量,边的数量。在没有冲突的情况下,理论上可以获得最佳解决方案。实验(包括多个TSPLIB)结果表明,最佳成本计算是O(n2)的最优解,而最差的近似性能是1.5-opt。

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