A new polynomial-time algorithm for linear programming
Combinatorica
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A method for solving linear programs which corresponds to a generalization of the simplex algorithm is introduced. This method makes feasible movements between faces of arbitrary dimension of a polytope and converges to an optimal face. The approach starts at a face of a high dimension, which is easy to determine, and systematically moves from one face to another such that, in general, the dimension of the current face decreases in each iteration.