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Best Algorithms for Approximating the Maximum of a Submodular Set Function
Mathematics of Operations Research, 1978A real-valued function z whose domain is all of the subsets of N = {1, …, n) is said to be submodular if z(S) + z(T) ≥ z(S ∪ T) + z(S ∩ T), ∀S, T ⊆ N, and nondecreasing if z(S) ≤ z(T), ∀S ⊂ T ⊆ N. We consider the problem maxS⊂N {z(S): |S| ≤ K, z submodular and nondecreasing, z(Ø) = 0}.
G L Nemhauser
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Submodular Function Minimization with Submodular Set Covering Constraints and Precedence Constraints
Lecture Notes in Computer Science, 2018In this paper, we consider the submodular function minimization problem with submodular set covering constraints and precedence constraints, and we prove that the algorithm of McCormick, Peis, Verschae, and Wierz for the precedence constrained covering problem can be generalized to our setting.
Kamiyama Naoyuki, Naoyuki Kamiyama
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A note on maximizing a submodular set function subject to a knapsack constraint
Operations Research Letters, 2004zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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