The Dependency Diagram of a Linear Programme (LP) shows how the successive inequalities of an LP depend on former inequalities, when variables are projected out by Fourier–Motzkin Elimination. It is also explained how redundant inequalities can be removed, using the method attributed to Chernikov and to Kohler. Some new results are given. The procedure also leads to a transparent explanation of Farkas’ Lemma, LP Duality, the dual form of Caratheodory’s Theorem as well as generating all vertices and extreme rays of the Dual Polytope
It is shown how the dual of Fourier–Motzkin elimination can be applied to eliminating the constraint...
Ce document contient des formulations sous forme de Programmes Linéaire de quelques problèmes de thé...
The speculative ambition of replacing the old theory of program approximation based on syntactic con...
The Dependency Diagram of a Linear Programme (LP) shows how the successive inequalities of an LP dep...
The Dependency Diagram of a Linear Programme (LP) shows how the successive inequalities of an LP dep...
The need for eliminating redundancies in systems of linear inequalities arises in many applications....
AbstractIt is shown how the dual of Fourier–Motzkin elimination can be applied to eliminating the co...
In this thesis, we propose a new method for removing all the redundant inequalities generated by Fou...
Fourier-Motzkin elimination is a projection algorithm for solving finite linear programs. We extend ...
Gauss and Fourier have together provided us with the essential techniques for symbolic computation w...
AbstractThis paper describes how the Fourier-Motzkin Elimination Method, which can be used for solvi...
Gauss and Fourier have together provided us with the essential techniques for symbolic computation w...
The known Fourier-Chernikov algorithm of linear inequality system convolution is complemented with a...
Farkas’ lemma is a celebrated result on the solutions of systems of linear inequalities, which finds...
In this thesis we will analyse the two algorithms for linear programming (LP) presented by Stojkovic...
It is shown how the dual of Fourier–Motzkin elimination can be applied to eliminating the constraint...
Ce document contient des formulations sous forme de Programmes Linéaire de quelques problèmes de thé...
The speculative ambition of replacing the old theory of program approximation based on syntactic con...
The Dependency Diagram of a Linear Programme (LP) shows how the successive inequalities of an LP dep...
The Dependency Diagram of a Linear Programme (LP) shows how the successive inequalities of an LP dep...
The need for eliminating redundancies in systems of linear inequalities arises in many applications....
AbstractIt is shown how the dual of Fourier–Motzkin elimination can be applied to eliminating the co...
In this thesis, we propose a new method for removing all the redundant inequalities generated by Fou...
Fourier-Motzkin elimination is a projection algorithm for solving finite linear programs. We extend ...
Gauss and Fourier have together provided us with the essential techniques for symbolic computation w...
AbstractThis paper describes how the Fourier-Motzkin Elimination Method, which can be used for solvi...
Gauss and Fourier have together provided us with the essential techniques for symbolic computation w...
The known Fourier-Chernikov algorithm of linear inequality system convolution is complemented with a...
Farkas’ lemma is a celebrated result on the solutions of systems of linear inequalities, which finds...
In this thesis we will analyse the two algorithms for linear programming (LP) presented by Stojkovic...
It is shown how the dual of Fourier–Motzkin elimination can be applied to eliminating the constraint...
Ce document contient des formulations sous forme de Programmes Linéaire de quelques problèmes de thé...
The speculative ambition of replacing the old theory of program approximation based on syntactic con...