SYNOPTIC ABSTRACT
This paper is concerned with the computational complexity and the design and analysis of algorithms for the minimum spanning tree problem with time window constraints; such constraints alter the computational complexity of even “easy” problems involving routing components. It is shown that the minimum spanning tree problem with time windows is NP-hard. We then develop O(n2) greedy and insertion approximate algorithms for its solution. Finally, we report our computational experience with these algorithms; this experience indicates that the insertion heuristic had much better performance than the greedy.