The Million-Variable "March" for Stochastic Combinatorial Optimization
Journal of Global Optimization
On a stochastic sequencing and scheduling problem
Computers and Operations Research
Information Sciences: an International Journal
A comparative study of decomposition algorithms for stochastic combinatorial optimization
Computational Optimization and Applications
Computations with disjunctive cuts for two-stage stochastic mixed 0-1 integer programs
Journal of Global Optimization
A general algorithm for solving two-stage stochastic mixed 0-1 first-stage problems
Computers and Operations Research
Fuzzy optimization for supply chain planning under supply, demand and process uncertainties
Fuzzy Sets and Systems
Evaluating optimization models to solve SALBP
ICCSA'07 Proceedings of the 2007 international conference on Computational science and its applications - Volume Part I
Survey: Facility location dynamics: An overview of classifications and applications
Computers and Industrial Engineering
A branch-and-cluster coordination scheme for selecting prison facility sites under uncertainty
Computers and Operations Research
A profit-maximizing supply chain network design model with demand choice flexibility
Operations Research Letters
Scenario Cluster Decomposition of the Lagrangian dual in two-stage stochastic mixed 0-1 optimization
Computers and Operations Research
Fix-and-Relax-Coordination for a multi-period location-allocation problem under uncertainty
Computers and Operations Research
Scenario grouping in a progressive hedging-based meta-heuristic for stochastic network design
Computers and Operations Research
Bi-objective supply chain planning in a fuzzy environment
Journal of Intelligent & Fuzzy Systems: Applications in Engineering and Technology
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We present a two-stage stochastic 0-1 modeling and a related algorithmic approach for Supply Chain Management under uncertainty, whose goal consists of determining the production topology, plant sizing, product selection, product allocation among plants and vendor selection for raw materials. The objective is the maximization of the expected benefit given by the product net profit over the time horizon minus the investment depreciation and operations costs. The main uncertain parameters are the product net price and demand, the raw material supply cost and the production cost. The first stage is included by the strategic decisions. The second stage is included by the tactical decisions. A tight 0-1 model for the deterministic version is presented. A splitting variable mathematical representation via scenario is presented for the stochastic version of the model. A two-stage version of a Branch and Fix Coordination (BFC) algorithmic approach is proposed for stochastic 0-1 program solving, and some computational experience is reported for cases with dozens of thousands of constraints and continuous variables and hundreds of 0-1 variables.