Polynomially solvable cases of the bipartite traveling salesman problem
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We study the bipartite traveling salesman problem when the quadrangle property holds.

For this problem, we show that an optimum tour is a twisted sequence.

We provide an <em>Oem>(<em>nem>6) algorithm to find the shortest twisted sequence.

We solve the problem for convex point sets, simple polygons and circular graphs.

We describe an <em>Oem>(<em>nem>2) algorithm to solve the same problem for circular graphs.

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