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A Max-Min Allocation Problem: Its Solutions and Applications

Christopher S. Tang
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Christopher S. Tang: University of California, Los Angeles, California

Operations Research, 1988, vol. 36, issue 2, 359-367

Abstract: This paper describes a max-min allocation problem that has M constraints and N nonnegative integer variables. By exploring the structure of the optimal solution to this max-min allocation problem, we develop a nonsimplex-based algorithm that finds an optimal solution within O ( MN 2 ) operations. In addition, we show that a space allocation problem for a flexible component insertion machine can be formulated as a special case of this max-min allocation problem with one constraint. Furthermore, we present some manufacturing and production problems that can he formulated as max-min allocation problems, and hence, can be solved efficiently.

Keywords: 581 production planning; 628 integer programming; 637 manufacturing applications (search for similar items in EconPapers)
Date: 1988
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Citations: View citations in EconPapers (11)

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