AbstractThis paper describes how the Fourier-Motzkin Elimination Method, which can be used for solving Linear Programming Problems, can be extended to deal with Integer Programming Problems. The extension derives from a known decision procedure for the formal theory of a fragment of arithmetic which excludes multiplication
The dual of Fourier-Motzkin elimination is described and illustrated by a numerical example. It is p...
Gauss and Fourier have together provided us with the essential techniques for symbolic computation w...
This paper attempts to present the major methods, successful or interesting uses, and computational ...
This paper describes how the Fourier-Motzkin Elimination Method, which can be used for solving Linea...
AbstractThis paper describes how the Fourier-Motzkin Elimination Method, which can be used for solvi...
It is shown how the dual of Fourier–Motzkin elimination can be applied to eliminating the constraint...
AbstractIt is shown how the dual of Fourier–Motzkin elimination can be applied to eliminating the co...
International audienceThis paper describes a novel decision procedure for quantifier-free linear int...
The many connections between the methods of Computational Logic and Integer Programming (IP) are sur...
The need for eliminating redundancies in systems of linear inequalities arises in many applications....
Fourier-Motzkin elimination is a projection algorithm for solving finite linear programs. We extend ...
We consider feasibility of linear integer programs in the context of verification systems such as SM...
We generalise polyhedral projection (Fourier-Motzkin elimination) to integer programming (IP) and de...
We present a method to determine whether a set of equations has a non-negative integer solution. The...
Many program analysis techniques are based on manipulations of sets of integers bounded by linear co...
The dual of Fourier-Motzkin elimination is described and illustrated by a numerical example. It is p...
Gauss and Fourier have together provided us with the essential techniques for symbolic computation w...
This paper attempts to present the major methods, successful or interesting uses, and computational ...
This paper describes how the Fourier-Motzkin Elimination Method, which can be used for solving Linea...
AbstractThis paper describes how the Fourier-Motzkin Elimination Method, which can be used for solvi...
It is shown how the dual of Fourier–Motzkin elimination can be applied to eliminating the constraint...
AbstractIt is shown how the dual of Fourier–Motzkin elimination can be applied to eliminating the co...
International audienceThis paper describes a novel decision procedure for quantifier-free linear int...
The many connections between the methods of Computational Logic and Integer Programming (IP) are sur...
The need for eliminating redundancies in systems of linear inequalities arises in many applications....
Fourier-Motzkin elimination is a projection algorithm for solving finite linear programs. We extend ...
We consider feasibility of linear integer programs in the context of verification systems such as SM...
We generalise polyhedral projection (Fourier-Motzkin elimination) to integer programming (IP) and de...
We present a method to determine whether a set of equations has a non-negative integer solution. The...
Many program analysis techniques are based on manipulations of sets of integers bounded by linear co...
The dual of Fourier-Motzkin elimination is described and illustrated by a numerical example. It is p...
Gauss and Fourier have together provided us with the essential techniques for symbolic computation w...
This paper attempts to present the major methods, successful or interesting uses, and computational ...
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