[ SIGGRAPH 2011+Technical Papers ] Mapping & Warping Shapes

铁锹 3D打印店铺

Mapping & Warping Shapes

Wednesday, 10 August 2:00 pm - 3:30 pm | East Building, Ballroom C

Session Chair: Mathieu Desbrun, California Institute of Technology






Bounded Biharmonic Weights for Real-Time Deformation
Deformation by linear blending dominates practical use as the fastest approach for transforming 2D and 3D shapes. This paper develops "bounded biharmonic weights" that produce smooth and intuitive deformations for any combination of points, bones, and cages of arbitrary topology, making control of deformations simple and flexible.
Alec Jacobson

New York University
Ilya Baran

Disney Research Zürich
Jovan Popović

Adobe Systems Incorporated
Olga Sorkine

New York University




Blended Intrinsic Maps
This method for inter-surface mapping generates a map between two surfaces by blending multiple low-dimensional (conformal) maps with smoothly varying weights. Performance is evaluated on a diverse dataset and compared our resulting maps to several state-of-the-art methods.
Vladimir Kim

Princeton University
Yaron Lipman

Princeton University
Thomas Funkhouser

Princeton University




Biharmonic Distance
A new distance measure on manifolds based on the biharmonic differential operator that provides a nice trade-off between nearly geodesic distances for small distances and global shape-awareness for large distances.
Yaron Lipman

Princeton University
Raif Rustamov

Drew University
Thomas Funkhouser

Princeton University




Photo-Inspired Model-Driven 3D Object Modeling
An algorithm for photo-inspired creative 3D modeling where the user draws inspiration from a single photograph and the modeling process is supported by an available set of candidate objects.
Kai Xu

National University of Defense Technology and Simon Fraser University
Hanlin Zheng

Zhejiang University
Richard (Hao) Zhang

Simon Fraser University
Daniel Cohen-Or

Tel Aviv University
Ligang Liu

Zhejiang University
Yueshan Xiong

National University of Defense Technology

tc

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奇

沙发不解释

晃晃

精典，学习了！

tc

精典，学习了！

奇

不错哦,顶一下......

C.R.CAN

凡系斑竹滴话要听；凡系朋友滴帖要顶!

C.R.CAN

心中有爱，爱咋咋地

C.R.CAN

凡系斑竹滴话要听；凡系朋友滴帖要顶!

tc

有意思！学习了！