Thomas Willwacher
University of Zurich
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Publication
Featured researches published by Thomas Willwacher.
international conference on computer graphics and interactive techniques | 2004
Ramesh Raskar; Paul A. Beardsley; Jeroen van Baar; Yao Wang; Paul H. Dietz; Johnny Chung Lee; Darren Leigh; Thomas Willwacher
This paper describes how to instrument the physical world so that objects become self-describing, communicating their identity, geometry, and other information such as history or user annotation. The enabling technology is a wireless tag which acts as a radio frequency identity and geometry (RFIG) transponder. We show how addition of a photo-sensor to a wireless tag significantly extends its functionality to allow geometric operations - such as finding the 3D position of a tag, or detecting change in the shape of a tagged object. Tag data is presented to the user by direct projection using a handheld locale-aware mobile projector. We introduce a novel technique that we call interactive projection to allow a user to interact with projected information e.g. to navigate or update the projected information.The ideas are demonstrated using objects with active radio frequency (RF) tags. But the work was motivated by the advent of unpowered passive-RFID, a technology that promises to have significant impact in real-world applications. We discuss how our current prototypes could evolve to passive-RFID in the future.
Inventiones Mathematicae | 2015
Thomas Willwacher
We show that the zeroth cohomology of M. Kontsevich’s graph complex is isomorphic to the Grothendieck–Teichmüller Lie algebra
non-photorealistic animation and rendering | 2002
Ramesh Raskar; Remo Ziegler; Thomas Willwacher
eurographics | 2004
Ramesh Raskar; Jeroen van Baar; Thomas Willwacher; Srinivas Rao
\mathfrak {{grt}}_1
Proceedings of the workshop on Virtual environments 2003 | 2003
Jeroen van Baar; Thomas Willwacher; Srinivas Rao; Ramesh Raskar
Duke Mathematical Journal | 2011
Pavol Severa; Thomas Willwacher
grt1. The map is explicitly described. This result has applications to deformation quantization and Duflo theory. We also compute the homotopy derivations of the Gerstenhaber operad. They are parameterized by
Letters in Mathematical Physics | 2007
Thomas Willwacher
european conference on computer vision | 2012
Di Wu; Gordon Wetzstein; Christopher Barsi; Thomas Willwacher; Matthew O’Toole; Nikhil Naik; Qionghai Dai; Kyros Kutulakos; Ramesh Raskar
\mathfrak {{grt}}_1
arXiv: Quantum Algebra | 2015
Damien Calaque; Thomas Willwacher
Communications in Mathematical Physics | 2015
Thomas Willwacher
grt1, up to one class (or two, depending on the definitions). More generally, the homotopy derivations of the (non-unital)