The 2-Terminal-Set Path Cover Problem and Its Polynomial Solution on Cographs
FAW '08 Proceedings of the 2nd annual international workshop on Frontiers in Algorithmics
A polynomial solution to the k-fixed-endpoint path cover problem on proper interval graphs
Theoretical Computer Science
A routing algorithm of pairwise disjoint paths in a burnt pancake graph
Proceedings of the Second Symposium on Information and Communication Technology
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In this paper, we give an algorithm for the node-to-set disjoint paths problem in a transposition graph. The algorithm is of polynomial order of n for an n-transposition graph. It is based on recursion and divided into two cases according to the distribution of destination nodes. The maximum length of each path and the time complexity of the algorithm are estimated theoretically to be O(n7) and 3n - 5, respectively, and the average performance is evaluated based on computer experiments.