
Abstract In a recent paper a quadratic mixed-integer programming model was presented for an industrial purchasing problem involving complicated discount structures. The solution method presented in the paper for this model involved the solution of a series of quadratic zero-one programming problems. The disadvantages of such an approach are immediately obvious to anyone familiar with the state-of-the-art of solution methods for nonlinear integer programming problems. In this paper a linear model is constructed for the same problem and its computational advantages over the nonlinear model are discussed.
solution method, linear mixed-integer programming model, industrial purchasing problem, Applied Mathematics, Numerical mathematical programming methods, Mixed integer programming, Nonlinear programming, Modelling and Simulation, Boolean programming, complicated discount structures
solution method, linear mixed-integer programming model, industrial purchasing problem, Applied Mathematics, Numerical mathematical programming methods, Mixed integer programming, Nonlinear programming, Modelling and Simulation, Boolean programming, complicated discount structures
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