S
Stefanie Hahmann
Researcher at University of Grenoble
Publications - 86
Citations - 1520
Stefanie Hahmann is an academic researcher from University of Grenoble. The author has contributed to research in topics: Piecewise & Surface (mathematics). The author has an hindex of 21, co-authored 83 publications receiving 1378 citations. Previous affiliations of Stefanie Hahmann include Kaiserslautern University of Technology & Centre national de la recherche scientifique.
Papers
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Feature Flow Fields
Holger Theisel,Hans-Peter Seidel,Georges-Pierre Bonneau,Stefanie Hahmann,Charles Hansen,Stephen N. Spencer +5 more
TL;DR: This paper introduces a method for feature tracking which is based on the integration of stream lines of a certain vector field called feature flow field, and shows how to construct the feature flow fields for particular classes of features.
Proceedings ArticleDOI
Sharp Feature Detection in Point Clouds
TL;DR: Central to the method is the automatic computation of an adaptive sensitivity parameter, increasing significantly the reliability and making the identification more robust in the presence of obtuse and acute angles.
Proceedings ArticleDOI
Animation wrinkling: augmenting coarse cloth simulations with realistic-looking wrinkles
TL;DR: This work presents an alternative approach for wrinkle generation which combines coarse cloth animation with a post-processing step for efficient generation of realistic-looking fine dynamic wrinkles.
Journal ArticleDOI
Surface interrogation algorithms
Hans Hagen,Stefanie Hahmann,Thomas Schreiber,Y. Nakajima,B. Wordenweber,P. Hollemann-Grundstedt +5 more
TL;DR: Various visualization techniques that identify unwanted curvature regions, such as inflection points and dents, are reviewed.
Proceedings ArticleDOI
Exact volume preserving skinning with shape control
TL;DR: A novel extension to smooth skinning is presented, which not only offers an exact control of the object volume, but also enables the user to specify the shape of volume-preserving deformations through intuitive 1D profile curves.