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Some consequences on the planar three-index transportation problem
Abstract:In this study, some algebraic characterizations of the coefficient matrix A of the planar three-index transportation problem are derived and the equivalent formulation of this problem is obtained using the Kronecker product. It is shown that eigenvectors of the matrix G + G are characterized in terms of eigenvectors of the matrix A + A , where G + is the Moore–Penrose inverse of the coefficient matrix G of the equivalent problem.
Keywords:linear programming  transportation problem  equality constrained optimization problem  generalized inverses
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