The General Traveling Salesman Problem, Version 2

Computer Science – Data Structures and Algorithms

Scientific paper

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This is a book containing 350 pages

Scientific paper

In "The Symmetric Traveling Salesman Problem"(math/0508212)[math.CO], an algorithm obtained an approximate solution for a general traveling problem where n is even. Here we extend the algorithm to when n is odd. We also extend the algorithm to one that obtains an exact solution. In chapters 3 and 4, the concept of the :average arc-value" (aav) of a weighted path is introduced. We use it to prove that given any weighted n-circuit(n-cycle)C, it always contains a determining point,d, such that every subpath emanating from d in a fixed orientation has an aav no greater than that of C. Using threads of parallel processors, this allows us to construct an exact solution (not necessarily in polynomial time) to any general traveling salesman problem as well as to numerous heuristics.

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