In a recent paper [7], we were led to consider a distance over a bounded open convex domain. It turns out to be the so-called Thompson metric, which is equivalent to the Hilbert metric. It plays a key role in the analysis of existence and uniqueness of solutions to a class of elliptic boundary-value problems that are singular at the boundary
We prove well-posedness and regularity results for elliptic boundary value problems on certain singu...
The present work devoted to the finding explicit solution of a boundary problem with the Dirichlet-N...
We consider the elliptic estimates for the Dirichlet-Neumann operator related to the water waves pro...
: A smooth bounded convex domain equipped with its Hilbert metric provides a nice example of Finsler...
International audienceWe consider a quasilinear elliptic boundary value problem with homogenenous Di...
15 pages, 0 figures.There are two natural metrics defined on an arbitrary convex cone: Thompson\'s p...
The Hilbert metric on convex subsets of $\mathbb R^n$ has proven a rich notion and has been extensiv...
AbstractDavid Hilbert discovered in 1895 an important metric that is canonically associated to an ar...
AbstractSmooth bounded convex domains equipped with their Hilbert metric provide nice examples of co...
Abstract. We survey the Hilbert geometry of convex polytopes. In particular we present two important...
Abstract. We prove in this paper that the Hilbert geometry associated with an open convex polygonal ...
AbstractLet D be a bounded strictly convex domain in Euclidean n-space equipped with its Hilbert met...
AbstractWe study boundary-contact problems for elliptic equations (and systems) with interfaces that...
International audienceWe survey the Hilbert geometry of convex polytopes. In particular we present t...
The Hilbert metric is a widely used tool for analysing the convergence of Markov processes and the e...
We prove well-posedness and regularity results for elliptic boundary value problems on certain singu...
The present work devoted to the finding explicit solution of a boundary problem with the Dirichlet-N...
We consider the elliptic estimates for the Dirichlet-Neumann operator related to the water waves pro...
: A smooth bounded convex domain equipped with its Hilbert metric provides a nice example of Finsler...
International audienceWe consider a quasilinear elliptic boundary value problem with homogenenous Di...
15 pages, 0 figures.There are two natural metrics defined on an arbitrary convex cone: Thompson\'s p...
The Hilbert metric on convex subsets of $\mathbb R^n$ has proven a rich notion and has been extensiv...
AbstractDavid Hilbert discovered in 1895 an important metric that is canonically associated to an ar...
AbstractSmooth bounded convex domains equipped with their Hilbert metric provide nice examples of co...
Abstract. We survey the Hilbert geometry of convex polytopes. In particular we present two important...
Abstract. We prove in this paper that the Hilbert geometry associated with an open convex polygonal ...
AbstractLet D be a bounded strictly convex domain in Euclidean n-space equipped with its Hilbert met...
AbstractWe study boundary-contact problems for elliptic equations (and systems) with interfaces that...
International audienceWe survey the Hilbert geometry of convex polytopes. In particular we present t...
The Hilbert metric is a widely used tool for analysing the convergence of Markov processes and the e...
We prove well-posedness and regularity results for elliptic boundary value problems on certain singu...
The present work devoted to the finding explicit solution of a boundary problem with the Dirichlet-N...
We consider the elliptic estimates for the Dirichlet-Neumann operator related to the water waves pro...