Add to ORKGWe consider horofunction compactifications of symmetric spaces with respect to invariant Finsler metrics. We show that any (generalized) Satake compactification can be realized as a horofunction compactification with respect to a polyhedral Finsler metric
In this paper we study Finsler spaces and subspaces of Finsler spaces admitting semi-symmetric metri...
In this paper, we identify the greatest common quotient (GCQ) of the Borel-Serre compactification an...
13 pages, to appear in Mathematische AnnalenInternational audienceAny nonpositively curved symmetric...
We consider horofunction compactifications of symmetric spaces with respect to invariant Finsler met...
© 2018, Mathematical Sciences Publishers. All Rights reserved. We give a geometric interpretation of...
This work examines the horofunction compactification of finite-dimensional normed vector spaces wit...
In this paper we consider symmetric cones as symmetric spaces equipped with invariant Finsler distan...
We develop the basic theory of a general class of symmetric spaces, called lineated symmetric spaces...
We give new realizations of the maximal Satake compactifications of Riemannian symmetric spaces of n...
Let M = G/H be a irreducible symmetric space of Cayley type. Then M is diffeomorphic to an open and ...
In [JM02, section 14], Ji and MacPherson give new constructions of the Borel--Serre and reductive Bo...
Die vorliegende Arbeit hat zum Ziel, eine Einführung in die Theorie Riemannscher symmetrischer Räume...
This book is intended to introduce researchers and graduate students to the concepts of causal symme...
It is observed that a natural analog of the Hahn-Banach theorem is valid for metric functionals but ...
AbstractWe prove that a Damek–Ricci space is symmetric if and only if the geodesic inversion preserv...
In this paper we study Finsler spaces and subspaces of Finsler spaces admitting semi-symmetric metri...
In this paper, we identify the greatest common quotient (GCQ) of the Borel-Serre compactification an...
13 pages, to appear in Mathematische AnnalenInternational audienceAny nonpositively curved symmetric...
We consider horofunction compactifications of symmetric spaces with respect to invariant Finsler met...
© 2018, Mathematical Sciences Publishers. All Rights reserved. We give a geometric interpretation of...
This work examines the horofunction compactification of finite-dimensional normed vector spaces wit...
In this paper we consider symmetric cones as symmetric spaces equipped with invariant Finsler distan...
We develop the basic theory of a general class of symmetric spaces, called lineated symmetric spaces...
We give new realizations of the maximal Satake compactifications of Riemannian symmetric spaces of n...
Let M = G/H be a irreducible symmetric space of Cayley type. Then M is diffeomorphic to an open and ...
In [JM02, section 14], Ji and MacPherson give new constructions of the Borel--Serre and reductive Bo...
Die vorliegende Arbeit hat zum Ziel, eine Einführung in die Theorie Riemannscher symmetrischer Räume...
This book is intended to introduce researchers and graduate students to the concepts of causal symme...
It is observed that a natural analog of the Hahn-Banach theorem is valid for metric functionals but ...
AbstractWe prove that a Damek–Ricci space is symmetric if and only if the geodesic inversion preserv...
In this paper we study Finsler spaces and subspaces of Finsler spaces admitting semi-symmetric metri...
In this paper, we identify the greatest common quotient (GCQ) of the Borel-Serre compactification an...
13 pages, to appear in Mathematische AnnalenInternational audienceAny nonpositively curved symmetric...