We provide a complete characterization of all polytopes P⊆[0,1]nP⊆[0,1][superscript n] with empty integer hulls, whose Gomory–Chvátal rank is n (and, therefore, maximal). In particular, we show that the first Gomory–Chvátal closure of all these polytopes is identical
The main result of the Thesis is a lower bound for the maximal possible number of facets of a 0/1 po...
In this thesis we introduce (0,1,a)- and (0,1,a_i)-polytopes and explore their various combinatorial...
For a polytope in the [0; 1] n cube, Eisenbrand and Schulz showed recently that the maximum Chvatal ...
Given a polytope $P\subseteq\R^n$, the Chvátal-Gomory procedure computes iteratively the integer hul...
AbstractGiven a polytope P⊆Rn, the Chvátal–Gomory procedure computes iteratively the integer hull PI...
Article dans revue scientifique avec comité de lecture.Given a polytope $P\subseteq\R^n$, the Chváta...
Gomory’s and Chvátal’s cutting-plane procedure proves recursively the validity of linear inequalitie...
Given a polytope $P \subseteq \mathbb{R}^n$, the Chv\'atal-Gomory procedure computes iteratively the...
Gomory's and Chvátal's cutting-plane procedure proves recursively the validity of linear inequalit...
Given a polytope P subset or equal R"n, the Chvatal-Gomory procedure computes iteratively the i...
Gomory's and Chvátal's cutting-plane procedure proves recursively the validity of linear inequalitie...
Let S ⊂ {0; 1}n and R be any polytope contained in [0; 1]n with R ⊂ {0; 1}n = S. We prove that R has...
AbstractWe prove two new upper bounds on the number of facets that a d -dimensional 0/1-polytope can...
The elementary closure P'; of a polyhedrom P is the intersection of P with all its Gomory-Chvátal cu...
For a polytope in the [0, 1]n cube, Eisenbrand and Schulz showed recently that the maximum Chvátal r...
The main result of the Thesis is a lower bound for the maximal possible number of facets of a 0/1 po...
In this thesis we introduce (0,1,a)- and (0,1,a_i)-polytopes and explore their various combinatorial...
For a polytope in the [0; 1] n cube, Eisenbrand and Schulz showed recently that the maximum Chvatal ...
Given a polytope $P\subseteq\R^n$, the Chvátal-Gomory procedure computes iteratively the integer hul...
AbstractGiven a polytope P⊆Rn, the Chvátal–Gomory procedure computes iteratively the integer hull PI...
Article dans revue scientifique avec comité de lecture.Given a polytope $P\subseteq\R^n$, the Chváta...
Gomory’s and Chvátal’s cutting-plane procedure proves recursively the validity of linear inequalitie...
Given a polytope $P \subseteq \mathbb{R}^n$, the Chv\'atal-Gomory procedure computes iteratively the...
Gomory's and Chvátal's cutting-plane procedure proves recursively the validity of linear inequalit...
Given a polytope P subset or equal R"n, the Chvatal-Gomory procedure computes iteratively the i...
Gomory's and Chvátal's cutting-plane procedure proves recursively the validity of linear inequalitie...
Let S ⊂ {0; 1}n and R be any polytope contained in [0; 1]n with R ⊂ {0; 1}n = S. We prove that R has...
AbstractWe prove two new upper bounds on the number of facets that a d -dimensional 0/1-polytope can...
The elementary closure P'; of a polyhedrom P is the intersection of P with all its Gomory-Chvátal cu...
For a polytope in the [0, 1]n cube, Eisenbrand and Schulz showed recently that the maximum Chvátal r...
The main result of the Thesis is a lower bound for the maximal possible number of facets of a 0/1 po...
In this thesis we introduce (0,1,a)- and (0,1,a_i)-polytopes and explore their various combinatorial...
For a polytope in the [0; 1] n cube, Eisenbrand and Schulz showed recently that the maximum Chvatal ...
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