We prove that any asymptotically Euclidean metric on R n with no conjugate points must be isometric to the Euclidean metric
We prove the existence of a large class of asymptotically flat initial data with non-vanishing mass ...
The purpose of this paper is to prove the following Theorem 1. Let Torn be an n-dimensional torus wi...
AbstractWe give a Riccati type formula adapted for two metrics having the same geodesics rays starti...
International audienceWe prove that any asymptotically Euclidean metric on R n with no conjugate poi...
AbstractStudying noncompact manifolds with a flatness property, there is the notion of an asymptotic...
The Positive Mass Theorem includes a rigidity statement that an asymptotically flat manifold with no...
Answering a question of Ma, Siegert, and Dydak we show that there is no universal proper metric spac...
A new metric on the open 2-dimensional unit disk is defined making it a geodesically complete metric...
In this article, we study the properties of the geodesic X-ray transform for asymptotically Euclidea...
In this article we study the metric property and the function theory of asymptotically locally Eucli...
AbstractWe consider the relations between the Busemann function and the distance function of an open...
In this article, we study the properties of the geodesic X-ray transform for asymptotically Euclidea...
We study the asymptotic behavior of curvature and prove that the integral of curvature along a geode...
In a recent paper [17] we studied asymmetric metric spaces; in this context we studied the length of...
We study the existence of solution to the problem \[ (-\Delta)^{n/2} u = Q e^{nu} in \mathbb{R}...
We prove the existence of a large class of asymptotically flat initial data with non-vanishing mass ...
The purpose of this paper is to prove the following Theorem 1. Let Torn be an n-dimensional torus wi...
AbstractWe give a Riccati type formula adapted for two metrics having the same geodesics rays starti...
International audienceWe prove that any asymptotically Euclidean metric on R n with no conjugate poi...
AbstractStudying noncompact manifolds with a flatness property, there is the notion of an asymptotic...
The Positive Mass Theorem includes a rigidity statement that an asymptotically flat manifold with no...
Answering a question of Ma, Siegert, and Dydak we show that there is no universal proper metric spac...
A new metric on the open 2-dimensional unit disk is defined making it a geodesically complete metric...
In this article, we study the properties of the geodesic X-ray transform for asymptotically Euclidea...
In this article we study the metric property and the function theory of asymptotically locally Eucli...
AbstractWe consider the relations between the Busemann function and the distance function of an open...
In this article, we study the properties of the geodesic X-ray transform for asymptotically Euclidea...
We study the asymptotic behavior of curvature and prove that the integral of curvature along a geode...
In a recent paper [17] we studied asymmetric metric spaces; in this context we studied the length of...
We study the existence of solution to the problem \[ (-\Delta)^{n/2} u = Q e^{nu} in \mathbb{R}...
We prove the existence of a large class of asymptotically flat initial data with non-vanishing mass ...
The purpose of this paper is to prove the following Theorem 1. Let Torn be an n-dimensional torus wi...
AbstractWe give a Riccati type formula adapted for two metrics having the same geodesics rays starti...