Add to ORKGDans cette thèse, nous considérons les chemins possibles pour donner une mesure quantitative du fait...
The paper aims at investigating some basic properties of a quasi isometry which is defined to be a b...
International audienceWe prove that the Hilbert geometry of a product of convex sets is bi-lipschitz...
We prove that a Hilbert domain which admits a quasi-isometric embedding into a finite-dimensional no...
We prove that a Hilbert domain which is quasi-isometric to a normed vector space is actually a conve...
We prove in this paper that the Hilbert geometry associated with an open convex polygonal set is Lip...
An operator A on a complex Hilbert space H is called a quasi-isometry if A*2 A2 = A* A. In the prese...
An operator A on a complex Hilbert space H is called a quasi-isometry if A*2 A2 = A* A. In the prese...
We survey the connection between two results from rather different areas: failure of the 3-space pro...
AbstractThe concept of quasi-isometry on a Hilbert space H studied by Patel [S.M. Patel, A note on q...
In this thesis we discuss possible ways to give quantitative measurement for two spaces not being qu...
We study questions concerning convexity and the existence of the nearest point for a given set in sp...
AbstractLetXbe a finite-dimensional Banach space. The following affirmations are equivalent:•is a Hi...
We study the groups of isometries for Hilbert metrics on bounded open convex domains in n and show t...
Dans cette thèse, nous considérons les chemins possibles pour donner une mesure quantitative du fait...
Dans cette thèse, nous considérons les chemins possibles pour donner une mesure quantitative du fait...
The paper aims at investigating some basic properties of a quasi isometry which is defined to be a b...
International audienceWe prove that the Hilbert geometry of a product of convex sets is bi-lipschitz...
We prove that a Hilbert domain which admits a quasi-isometric embedding into a finite-dimensional no...
We prove that a Hilbert domain which is quasi-isometric to a normed vector space is actually a conve...
We prove in this paper that the Hilbert geometry associated with an open convex polygonal set is Lip...
An operator A on a complex Hilbert space H is called a quasi-isometry if A*2 A2 = A* A. In the prese...
An operator A on a complex Hilbert space H is called a quasi-isometry if A*2 A2 = A* A. In the prese...
We survey the connection between two results from rather different areas: failure of the 3-space pro...
AbstractThe concept of quasi-isometry on a Hilbert space H studied by Patel [S.M. Patel, A note on q...
In this thesis we discuss possible ways to give quantitative measurement for two spaces not being qu...
We study questions concerning convexity and the existence of the nearest point for a given set in sp...
AbstractLetXbe a finite-dimensional Banach space. The following affirmations are equivalent:•is a Hi...
We study the groups of isometries for Hilbert metrics on bounded open convex domains in n and show t...
Dans cette thèse, nous considérons les chemins possibles pour donner une mesure quantitative du fait...
Dans cette thèse, nous considérons les chemins possibles pour donner une mesure quantitative du fait...
The paper aims at investigating some basic properties of a quasi isometry which is defined to be a b...
International audienceWe prove that the Hilbert geometry of a product of convex sets is bi-lipschitz...