An elimination result for mixed real-integer systems of linear equa-tions is established, and used to give a short proof for an adaptation of Farkas’ Lemma by Köppe and Weismantel [4]. An extension of the elimination theo-rem to a quantifier elimination result is indicated
The final publication is available at link.springer.comWe prove a removal lemma for systems of linea...
AbstractIn 1985, van den Dries showed that the theory of the reals with a predicate for the integer ...
The Dependency Diagram of a Linear Programme (LP) shows how the successive inequalities of an LP dep...
We present a formally verified quantifier elimination procedure for the first order theory over line...
We propose a new quantifier elimination algorithm for the theory of linear real arithmetic. This alg...
Gauss and Fourier have together provided us with the essential techniques for symbolic computation w...
This paper describes a very simple (high school level) algorithm of quantifier elimination for real ...
Gauss and Fourier have together provided us with the essential techniques for symbolic computation w...
This paper describes how the Fourier-Motzkin Elimination Method, which can be used for solving Linea...
This paper is the second part of a new proof of the Bel’tyukov—Lipshitz theorem, which states that ...
The need for eliminating redundancies in systems of linear inequalities arises in many applications....
AbstractThis paper describes how the Fourier-Motzkin Elimination Method, which can be used for solvi...
We describe in full detail a solution to the problem of proving the cut elimination theorem for FILL...
In 1985, van den Dries showed that the theory of the reals with a predicate for the integer powers o...
In this paper we give a new algorithm for quantifier elimination in the first order theory of real c...
The final publication is available at link.springer.comWe prove a removal lemma for systems of linea...
AbstractIn 1985, van den Dries showed that the theory of the reals with a predicate for the integer ...
The Dependency Diagram of a Linear Programme (LP) shows how the successive inequalities of an LP dep...
We present a formally verified quantifier elimination procedure for the first order theory over line...
We propose a new quantifier elimination algorithm for the theory of linear real arithmetic. This alg...
Gauss and Fourier have together provided us with the essential techniques for symbolic computation w...
This paper describes a very simple (high school level) algorithm of quantifier elimination for real ...
Gauss and Fourier have together provided us with the essential techniques for symbolic computation w...
This paper describes how the Fourier-Motzkin Elimination Method, which can be used for solving Linea...
This paper is the second part of a new proof of the Bel’tyukov—Lipshitz theorem, which states that ...
The need for eliminating redundancies in systems of linear inequalities arises in many applications....
AbstractThis paper describes how the Fourier-Motzkin Elimination Method, which can be used for solvi...
We describe in full detail a solution to the problem of proving the cut elimination theorem for FILL...
In 1985, van den Dries showed that the theory of the reals with a predicate for the integer powers o...
In this paper we give a new algorithm for quantifier elimination in the first order theory of real c...
The final publication is available at link.springer.comWe prove a removal lemma for systems of linea...
AbstractIn 1985, van den Dries showed that the theory of the reals with a predicate for the integer ...
The Dependency Diagram of a Linear Programme (LP) shows how the successive inequalities of an LP dep...