Abstract
For the partitioning of large 0–1 integer sets, an algorithm is presented to compute in sequence a set of matrices where the different partitioned sets form the rows from which the optimum set is easily selected. The number of iterations equals the number of constraints and the technique yields fast and straightforward convergence of the solution. Practicality of the proposed algorithm is demonstrated through the optimum balancing of an assembly line.
Published Version
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More From: Computer Methods in Applied Mechanics and Engineering
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