arXiv · 2308.02946
Solving a Random Asymmetric TSP Exactly in Quasi-Polynomial Time w.h.p
Abstract
Let the costs $C(i,j)$ for an instance of the Asymmetric Traveling Salesperson Problem (ATSP) be independent copies of a non-negative random variable $C$ from a class of distributions that include the uniform $[0,1]$ distribution and the exponential mean 1 distribution with mean 1. We describe an algorithm that solves ATSP exactly in time $e^{\log^{2+o(1)}n}$, w.h.p.
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Tolson Bell, Alan Frieze. 2023-08-05. Solving a Random Asymmetric TSP Exactly in Quasi-Polynomial Time w.h.p. https://arxiv.org/abs/2308.02946
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