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meromorphicDisease
BASSANELLI GIOVANNI, PATRIZIO GIORGIOWe analyse some geodesic-completeness problem in the case of meromorphic metrics on complex manifolds. Metrics are doubly-covariant symmetric forms et geodesics are immersions of Riemann surfaces into the manifolds.On analyse des problèmes de completude géodésique par rapport aux metriques méromorphes sur variétés complexes. Les métriques sont des formes symmetriques doublement covariantes et les géodésiques sont immersions de surfaces de Riemann dans le variétes
Abstract. Here shape space is either the manifold of simple closed smooth unparameterized curves in ...
In the first part, we revisit some key notions. Let M be a Riemannian manifold. Let G be a group act...
The existence of a metric with nonnegative curvature in an open Riemannian manifold sets important r...
BASSANELLI GIOVANNI, PATRIZIO GIORGIOWe analyse some geodesic-completeness problem in the case of me...
We propose to apply the idea of analytical continuation in the complex domain to the problem of geod...
Received Some time; accepted Some time later We study properties of Sobolev-type metrics on the spac...
We study properties of Sobolev-type metrics on the space of immersed plane curves. We show that the ...
Received Some time; accepted Some time later We study properties of Sobolev-type metrics on the spac...
Abstract. There is a general method, applicable in many situations, whereby a pseudo–Riemannian metr...
We prove that every complete Einstein (Riemannian or pseudo-Riemannian) met-ric g of nonconstant cur...
We study the geodesic motion planning problem for complete Riemannian manifolds and investigate thei...
We study the geodesic motion planning problem for complete Riemannian manifolds and investigate thei...
Type A surfaces are the locally homogeneous affine surfaces which can be locally described by consta...
AbstractHere shape space is either the manifold of simple closed smooth unparameterized curves in R2...
In this paper, we address the completeness problem of certain classes of Riemannian metrics on vecto...
Abstract. Here shape space is either the manifold of simple closed smooth unparameterized curves in ...
In the first part, we revisit some key notions. Let M be a Riemannian manifold. Let G be a group act...
The existence of a metric with nonnegative curvature in an open Riemannian manifold sets important r...
BASSANELLI GIOVANNI, PATRIZIO GIORGIOWe analyse some geodesic-completeness problem in the case of me...
We propose to apply the idea of analytical continuation in the complex domain to the problem of geod...
Received Some time; accepted Some time later We study properties of Sobolev-type metrics on the spac...
We study properties of Sobolev-type metrics on the space of immersed plane curves. We show that the ...
Received Some time; accepted Some time later We study properties of Sobolev-type metrics on the spac...
Abstract. There is a general method, applicable in many situations, whereby a pseudo–Riemannian metr...
We prove that every complete Einstein (Riemannian or pseudo-Riemannian) met-ric g of nonconstant cur...
We study the geodesic motion planning problem for complete Riemannian manifolds and investigate thei...
We study the geodesic motion planning problem for complete Riemannian manifolds and investigate thei...
Type A surfaces are the locally homogeneous affine surfaces which can be locally described by consta...
AbstractHere shape space is either the manifold of simple closed smooth unparameterized curves in R2...
In this paper, we address the completeness problem of certain classes of Riemannian metrics on vecto...
Abstract. Here shape space is either the manifold of simple closed smooth unparameterized curves in ...
In the first part, we revisit some key notions. Let M be a Riemannian manifold. Let G be a group act...
The existence of a metric with nonnegative curvature in an open Riemannian manifold sets important r...
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