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Algoritmos Heurísticos de Cobertura de Arcos

Algoritmos Heurísticos de Cobertura de Arcos

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Abstract<br />

In routing problems, the aim is to <strong>de</strong>termine a least cost circuit covering a<br />

specified set of arcs or no<strong>de</strong>s of a graph, subject to some constraints. There are<br />

two well-known classes of such problems, called as Traveling Salesman Problem<br />

(TSP) and Chinese Postman Problem (CPP). With rare exceptions, all problems<br />

already formulated in these two classes are NP-complete; therefore only<br />

approximate solutions are available for reasonable-sized problems.<br />

In this paper, we consi<strong>de</strong>r the problem of <strong>de</strong>termining a least cost circuit<br />

which covers a given subset of arcs, edges and no<strong>de</strong>s of a mixed graph, subject to<br />

some no<strong>de</strong> restrictions (restrictions that avoid bad turns of vehicles in real-life<br />

street networks). Obviously, the TSP, CPP and the major part of its variations,<br />

such as the Mixed Chinese Postman Problem and the Rural Postman Problem are<br />

particular cases of this general problem. Our solution is based on an efficient<br />

graph transformation that makes it possible to solve the resulting problem as a<br />

standard TSP. Computational results confirm the efficiency of the method for<br />

solving relatively large problems with good solution quality.<br />

Key-words: Arc Routing Problem, Mixed Chinese Postman Problem, CPP, Rural<br />

Postman Problem, RPP, General Routing Problem, GRP, Turn<br />

Penalty, Solid Waste Collection.<br />

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