Results 141 to 150 of about 291 (165)
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Decomposition of submodular functions

Combinatorica, 1983
A decomposition theory for submodular functions is described. Any such function is shown to have a unique decomposition consisting of indecomposable functions and certain highly decomposable functions, and the latter are completely characterized. Applications include decompositions of hypergraphs based on edge and vertex connectivity, the decomposition
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Submodular Max-SAT

2011
We introduce the submodular Max-SAT problem. This problem is a natural generalization of the classical Max-SAT problem in which the additive objective function is replaced by a submodular one. We develop a randomized linear-time 2/3-approximation algorithm for the problem. Our algorithm is applicable even for the online variant of the problem.
Yossi Azar, Iftah Gamzu, Ran Roth
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Submodular functions and convexity

1983
In “continuous” optimization convex functions play a central role. Besides elementary tools like differentiation, various methods for finding the minimum of a convex function constitute the main body of nonlinear optimization. But even linear programming may be viewed as the optimization of very special (linear) objective functions over very special ...
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On submodular function minimization

Combinatorica, 1985
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Adaptive Submodular Ranking

2017
We study a general stochastic ranking problem where an algorithm needs to adaptively select a sequence of elements so as to “cover” a random scenario (drawn from a known distribution) at minimum expected cost. The coverage of each scenario is captured by an individual submodular function, where the scenario is said to be covered when its function value
Fatemeh Navidi   +2 more
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On the subdifferential of a submodular function

Mathematical Programming, 1984
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Using submodularity within column generation to solve the flight-to-gate assignment problem

Transportation Research Part C: Emerging Technologies, 2021
Santanu S Dey, John-Paul Clarke
exaly  

A note on the implications of approximate submodularity in discrete optimization

Optimization Letters, 2022
Andrew Schaefer   +2 more
exaly  

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