Add to ORKGAbstract. Let M and N be connected manifolds without boundary with dim(M) < dim(N), and let M compact. Then shape space in this work is either the manifold of submanifolds of N that are diffeomorphic to M, or the orbifold of unparametrized immersions of M in N. We investigate the Sobolev Riemannian metrics on shape space: These are induced by metrics of the following form on the space of immersions: GPf (h, k)
Received Some time; accepted Some time later We study properties of Sobolev-type metrics on the spac...
Received Some time; accepted Some time later We study properties of Sobolev-type metrics on the spac...
AbstractLet M be a compact connected oriented (n−1)-dimensional manifold without boundary. In this w...
Abstract. Let M and N be connected manifolds without boundary with dim(M) < dim(N), and let M com...
Abstract. LetM be a compact connected oriented n−1 dimensional manifold without boundary. In this wo...
Abstract. This paper extends parts of the results from [17] for plane curves to the case of hypersur...
Abstract. Here shape space is either the manifold of simple closed smooth unparameterized curves in ...
AbstractHere shape space is either the manifold of simple closed smooth unparameterized curves in R2...
This article provides an overview of various notions of shape spaces, including the space of paramet...
We define a manifold M where objects c∈M are curves, which we parameterize as c:S1→\realn (n≥2, S1 i...
We define a manifold M where objects c 08M are curves, which we parameterize as c:S1\u2192\realn (n ...
© Springer Science+Business Media New York 2014. This article provides an overview of various notion...
We study properties of Sobolev-type metrics on the space of immersed plane curves. We show that the ...
In the first part of the seminar, we will ponder on what we use Shape Spaces for, how we designe/ope...
In the first part of the seminar, we will ponder on what we use Shape Spaces for, how we designe/ope...
Received Some time; accepted Some time later We study properties of Sobolev-type metrics on the spac...
Received Some time; accepted Some time later We study properties of Sobolev-type metrics on the spac...
AbstractLet M be a compact connected oriented (n−1)-dimensional manifold without boundary. In this w...
Abstract. Let M and N be connected manifolds without boundary with dim(M) < dim(N), and let M com...
Abstract. LetM be a compact connected oriented n−1 dimensional manifold without boundary. In this wo...
Abstract. This paper extends parts of the results from [17] for plane curves to the case of hypersur...
Abstract. Here shape space is either the manifold of simple closed smooth unparameterized curves in ...
AbstractHere shape space is either the manifold of simple closed smooth unparameterized curves in R2...
This article provides an overview of various notions of shape spaces, including the space of paramet...
We define a manifold M where objects c∈M are curves, which we parameterize as c:S1→\realn (n≥2, S1 i...
We define a manifold M where objects c 08M are curves, which we parameterize as c:S1\u2192\realn (n ...
© Springer Science+Business Media New York 2014. This article provides an overview of various notion...
We study properties of Sobolev-type metrics on the space of immersed plane curves. We show that the ...
In the first part of the seminar, we will ponder on what we use Shape Spaces for, how we designe/ope...
In the first part of the seminar, we will ponder on what we use Shape Spaces for, how we designe/ope...
Received Some time; accepted Some time later We study properties of Sobolev-type metrics on the spac...
Received Some time; accepted Some time later We study properties of Sobolev-type metrics on the spac...
AbstractLet M be a compact connected oriented (n−1)-dimensional manifold without boundary. In this w...