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On the Value of Binary Expansions For General Mixed-Integer Linear Programs
Jonathan Owen (jonathan.owen Abstract: We study the use of binary variables in reformulating general mixed-integer linear programs. We show that binary reformulations result in problems for which almost all the binary variables replacing a general integer variable need to be explored during branching. We also give computational results on the performance of such reformulations in solving the mixed-integer programs, which support our theoretical results. Keywords: Mixed Integer Programming Disjunctive Reformulation-linearization Category 1: Integer Programming ((Mixed) Integer Linear Programming ) Category 2: Optimization Software and Modeling Systems (Other ) Citation: to appear in Operations Research Download: Entry Submitted: 10/20/2000 Modify/Update this entry | ||
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