Nikolaus Witte und Polyhedral - Info zur Person

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[ ] Knotted Polyhedral Tori

arxiv.org

... Frank H. Lutz, Nikolaus Witte ... Abstract: For every knot K with stick number k there is a knotted polyhedral

Polyhedral Surfaces - People

www3.math.tu-berlin.de

B2. Nikolaus Witte.

Polyhedral Surfaces - Publications

www3.math.tu-berlin.de

Zonotopes with Large 2D Cuts (eg-model) , October (Thilo Rörig, Nikolaus Witte, Günter M. Ziegler) Polyhedral Surfaces, Polytopes, and Projections, September 2008

Frank H. Lutz

page.math.tu-berlin.de

Frank H. Lutz and Nikolaus Witte. Knotted polyhedral tori. Preprint, 10 pages, 2007; arXiv: Frank H. Lutz ...

Polyhedral Surfaces - Software

www3.math.tu-berlin.de

Polyhedral Surfaces Home. Projects. Publications. People. Seminar. Events. Software Thilo Rörig und Nikolaus Witte). Preprint arXiv: , Links.

Polyhedral Surfaces, Polytopes, and Projections - Semantic Scholar

www.semanticscholar.org

ticular, I would like to thank Nikolaus Witte, Rafael Gillmann and all the members of my office who were always among the first “victims” of new en- thusiastic ...