Philipp Harms

Sobolev metrics on shape space of surfaces

Let

Almost Local Metrics on Shape Space of Hypersurfaces in

M

n

and

-Space

N

Vanishing geodesic distance for the Riemannian metric with geodesic equation the KdV-equation

be connected manifolds without boundary with

Curvature weighted metrics on shape space of hypersurfaces in n-space ☆

\dim(M) < \dim(N)

A Numerical Framework for Sobolev Metrics on the Space of Curves

, and let

Geodesics in infinite dimensional Stiefel and Grassmann manifolds

M

Metrics on spaces of immersions where horizontality equals normality

compact. Then shape space in this work is either the manifold of submanifolds of

Consistent Re-Calibration of the Discrete-Time Multifactor Vasiček Model

N