AbstractWe complement classical results on the interpolation of entropy numbers as well as certain s-numbers and present an application to a class of non-convex bodies which are generalizations of p-convex bodies. In particular we apply the estimates of entropy numbers of operators on Calderón–Lozanovskii spaces to approximation of the volume of φ-absolute convex hull of n points in Rk generated by a class of concave functions
We find a sharp combinatorial bound for the metric entropy of sets in R^n and general class...
In this note we study the Euclidean metric entropy of convex bodies and its relation to classical ge...
International audienceIn this paper we prove a convexity property of the relative entropy along entr...
AbstractWe complement classical results on the interpolation of entropy numbers as well as certain s...
In the study of hilbertian subspaces of Banach spaces and lower estimates of norms by hilbertian nor...
Abstract. The approximability of a convex body is a number which measures the difficulty to approxim...
This paper collects together a miscellany of results originally motivated by the analysis of the gen...
The paper presents diverse methods for estimating the covering number of a precompact subset of a Ba...
AbstractLet A be a subset of a type p Banach space E, 1<p⩽2, such that its entropy numbers satisfy (...
A teoria de entropia foi introduzida por Kolmogorov por volta de 1930. Desde então, muitos trabalhos...
Three measures of divergence between vectors in a convex set of an-dimensional real vector space are...
Orientadores: Alexander Kushpel, Sergio Antonio TozoniDissertação (mestrado) - Universidade Estadual...
In this paper we prove a convexity property of the relative entropy along entropic interpolations (s...
In this paper we prove a convexity property of the relative entropy along entropic interpolations (s...
Let T be a precompact subset of a Hilbert space. The metric entropy of the convex hull of T is estim...
We find a sharp combinatorial bound for the metric entropy of sets in R^n and general class...
In this note we study the Euclidean metric entropy of convex bodies and its relation to classical ge...
International audienceIn this paper we prove a convexity property of the relative entropy along entr...
AbstractWe complement classical results on the interpolation of entropy numbers as well as certain s...
In the study of hilbertian subspaces of Banach spaces and lower estimates of norms by hilbertian nor...
Abstract. The approximability of a convex body is a number which measures the difficulty to approxim...
This paper collects together a miscellany of results originally motivated by the analysis of the gen...
The paper presents diverse methods for estimating the covering number of a precompact subset of a Ba...
AbstractLet A be a subset of a type p Banach space E, 1<p⩽2, such that its entropy numbers satisfy (...
A teoria de entropia foi introduzida por Kolmogorov por volta de 1930. Desde então, muitos trabalhos...
Three measures of divergence between vectors in a convex set of an-dimensional real vector space are...
Orientadores: Alexander Kushpel, Sergio Antonio TozoniDissertação (mestrado) - Universidade Estadual...
In this paper we prove a convexity property of the relative entropy along entropic interpolations (s...
In this paper we prove a convexity property of the relative entropy along entropic interpolations (s...
Let T be a precompact subset of a Hilbert space. The metric entropy of the convex hull of T is estim...
We find a sharp combinatorial bound for the metric entropy of sets in R^n and general class...
In this note we study the Euclidean metric entropy of convex bodies and its relation to classical ge...
International audienceIn this paper we prove a convexity property of the relative entropy along entr...