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The Held-Karp lower bound for the TSP is a good lower bound for the TSP and at a big picture, it attempts to approximate the TSP from below by trying to obtain trees where a large number of nodes have degree 2. It still continues to attract research interest in the OR community. See for e.g., https://ojmo.centre-mersenne.org/item/10.5802/ojmo.11.pdf a recent work on this.
It would be great if the BGL team considers implementing the same in its libraries. I use BGL for many MST algorithms and it is very efficient. The Held-Karp lower bound uses MST as a subproblem.
Thank you.
The text was updated successfully, but these errors were encountered:
The Held-Karp lower bound for the TSP is a good lower bound for the TSP and at a big picture, it attempts to approximate the TSP from below by trying to obtain trees where a large number of nodes have degree 2. It still continues to attract research interest in the OR community. See for e.g., https://ojmo.centre-mersenne.org/item/10.5802/ojmo.11.pdf a recent work on this.
Google OR-Tools seems to provide an interface for this. Please see https://developers.google.com/optimization/reference/graph/one_tree_lower_bound
It would be great if the BGL team considers implementing the same in its libraries. I use BGL for many MST algorithms and it is very efficient. The Held-Karp lower bound uses MST as a subproblem.
Thank you.
The text was updated successfully, but these errors were encountered: