Robert Manson Sawko, Malgorzata Zimon
SIAM/ASA JUQ
The knapsack problem with special ordered sets and arbitrarily signed coefficients is shown to be equivalent to a standard problem of the same type but having all coefficients positive. Two propositions are proven which define an algorithm for the linear programming relaxation of the standard problem that is a natural generalization of the Dantzig solution to the problem without special ordered sets/ Several properties of the corvex hull of the associated zero-one polytope are derived. © 1981.
Robert Manson Sawko, Malgorzata Zimon
SIAM/ASA JUQ
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