We generalize the Gauss algorithm for the reduction of two dimensional lattices from the l2-norm to arbitrary norms and extend Vallee's analysis [J. Algorithms 12 (1991), 556-572] to the generalized algorithm
Let F ( x ) be a convex function defined in R n , which is symmetric about the origin and homogeneous...
AbstractIn this paper we analyze the Gauss-Huard algorithm. From a description of the algorithm in t...
We describe how a shortest vector of a 2-dimensional integral lattice corresponds to a best approxim...
AbstractWe generalize the Gauss algorithm for the reduction of two-dimensional lattices from thel2-n...
The Gaussian algorithm for lattice reduction in dimension 2 is precisely analysed under a class of r...
The Gaussian algorithm for lattice reduction in dimension 2 is precisely analysed under a class of r...
We propose a fast variant of the Gaussian algorithm for the reduction of two dimensional lattices fo...
Wir verallgemeinern die Reduktionstheorie von Gitterbasen für beliebige Normen. Dabei zeigen wir neu...
International audienceWe introduce here a rewrite system in the group of unimodular matrices, \emph{...
Available at INIST (FR), Document Supply Service, under shelf-number : 14802 E, issue : a.1996 n.279...
International audienceThe goal of this correspondence is to propose a low-complexity enumeration alg...
International audienceThe general behavior of lattice reduction algorithms is far from beingwell und...
Cette thèse est dédiée à l analyse probabiliste d algorithmes de réduction des réseaux euclidiens. U...
This thesis is dedicated to the probabilistic analysis of algorithms to reduce Euclidean networks. E...
AbstractTwo new lattice reduction algorithms are presented and analyzed. These algorithms, called th...
Let F ( x ) be a convex function defined in R n , which is symmetric about the origin and homogeneous...
AbstractIn this paper we analyze the Gauss-Huard algorithm. From a description of the algorithm in t...
We describe how a shortest vector of a 2-dimensional integral lattice corresponds to a best approxim...
AbstractWe generalize the Gauss algorithm for the reduction of two-dimensional lattices from thel2-n...
The Gaussian algorithm for lattice reduction in dimension 2 is precisely analysed under a class of r...
The Gaussian algorithm for lattice reduction in dimension 2 is precisely analysed under a class of r...
We propose a fast variant of the Gaussian algorithm for the reduction of two dimensional lattices fo...
Wir verallgemeinern die Reduktionstheorie von Gitterbasen für beliebige Normen. Dabei zeigen wir neu...
International audienceWe introduce here a rewrite system in the group of unimodular matrices, \emph{...
Available at INIST (FR), Document Supply Service, under shelf-number : 14802 E, issue : a.1996 n.279...
International audienceThe goal of this correspondence is to propose a low-complexity enumeration alg...
International audienceThe general behavior of lattice reduction algorithms is far from beingwell und...
Cette thèse est dédiée à l analyse probabiliste d algorithmes de réduction des réseaux euclidiens. U...
This thesis is dedicated to the probabilistic analysis of algorithms to reduce Euclidean networks. E...
AbstractTwo new lattice reduction algorithms are presented and analyzed. These algorithms, called th...
Let F ( x ) be a convex function defined in R n , which is symmetric about the origin and homogeneous...
AbstractIn this paper we analyze the Gauss-Huard algorithm. From a description of the algorithm in t...
We describe how a shortest vector of a 2-dimensional integral lattice corresponds to a best approxim...