Any method of the feasible directions is an iterative procedure based on three main points: a)computation of an initial point; b)computation of a feasible direction; c)computation of an optimum point along a direction. In this paper the Zoutendijk method in Euclidean norm, the Rosen method and some slight modifications are studied. In [16] some efficient algorithms for computing the initial point and the optimum point along a direction are discussed. Here efficient procedures are described for the computation of the direction. Only linearly constrained problems are taken into account; besides, it is known that non linaerly constrained ones. Convergence properties can be found in [9], [13], [15].

Numerical study on some feasible direction methods in mathematical programming

1980

Abstract

Any method of the feasible directions is an iterative procedure based on three main points: a)computation of an initial point; b)computation of a feasible direction; c)computation of an optimum point along a direction. In this paper the Zoutendijk method in Euclidean norm, the Rosen method and some slight modifications are studied. In [16] some efficient algorithms for computing the initial point and the optimum point along a direction are discussed. Here efficient procedures are described for the computation of the direction. Only linearly constrained problems are taken into account; besides, it is known that non linaerly constrained ones. Convergence properties can be found in [9], [13], [15].
1980
Istituto di Scienza e Tecnologie dell'Informazione "Alessandro Faedo" - ISTI
Zoutendijk method
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/20.500.14243/408244
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