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Duality Gaps in Stochastic Integer Programming

Journal of Global Optimization, 2000
The note is related to a previous work by \textit{J. R. Birge} and \textit{M. A. H. Dempster} [J. Global Optim. 9, 417-541 (1996; Zbl 0870.90067)] on the duality gap between a mixed integer 0-1 stochastic program and a certain Lagrangian dual. The authors provide an example showing that the duality gap does not necessarily vanish as the size of the ...
Suvrajeet Sen   +2 more
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Stochastic programming with integer variables

Mathematical Programming, 2003
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Stochastic integer programming:General models and algorithms

Annals of Operations Research, 1999
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Klein Haneveld, W.K.   +1 more
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Stochastic Integer Programs

2011
As seen in Section 3.3, properties of stochastic integer programs are scarce. The absence of general efficient methods reflects this difficulty. Several techniques have been proposed in the recent years. As in deterministic integer programs, many of them are based on either a branching scheme or a reformulation scheme. The reader unfamiliar with either
Francois Louveaux, John R. Birge
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Bilevel Integer Programs with Stochastic Right-Hand Sides

INFORMS Journal on Computing, 2021
We develop an exact value function-based approach to solve a class of bilevel integer programs with stochastic right-hand sides. We first study structural properties and design two methods to efficiently construct the value function of a bilevel integer program.
Junlong Zhang, Osman Y. Özaltin
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On Parallelizing Dual Decomposition in Stochastic Integer Programming

SSRN Electronic Journal, 2012
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Miles Lubin   +3 more
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A hierarchy of bounds for stochastic mixed-integer programs

Mathematical Programming, 2009
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Burhaneddin Sandikçi   +2 more
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Stochastic Mixed-Integer Programming

2019
In this chapter we consider a generalization of the recourse model in Chap. 3, obtained by allowing integrality restrictions on some or all of the decision variables. First we give some motivation why such mixed-integer recourse models are useful and interesting. Following the presentation of the general model, we give several examples of applications.
Willem K. Klein Haneveld   +2 more
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The integer L-shaped method for stochastic integer programs with complete recourse

Operations Research Letters, 1993
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Gilbert Laporte, François V. Louveaux
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