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  1. 1 de oct. de 2002 · Measuring the similarity between 3D shapes is a fundamental problem, with applications in computer graphics, computer vision, molecular biology, and a variety of other fields. A challenging aspect of this problem is to find a suitable shape signature that can be constructed and compared quickly, while still discriminating between similar and ...

  2. Individual Website. From. 9/2014 – 8/2015. Is there any benefit to be gained from looking at living organisms through an “algorithmic” lens? The question is timely because of the growing sense among scientists that the language of differential equations lacks the expressiveness required for a modern theory of living matter.

  3. 24 de jul. de 2000 · "Chazelle writes well, treats the reader generously, and works passionately to find the common threads in a plethora of important, late-breaking developments at the crossroads of mathematics and computer science. Both as personal testament and crafted exposition, ...

  4. 6 de ene. de 2017 · Computer Scientist Bernard Chazelle, an applied mathematician, searches for codes, the rules that guide not inanimate objects like planets and stars but different forms of life here on Earth. To do this, he has to look beyond the discoveries of physicists to those of biologists. Equations, from the ones you learned in elementary school to those ...

  5. Bernard Chazelle (Dipl. Mines-Paris, PhD Yale) est, depuis 1986, professeur à l’université de Princeton, où il occupe la chaire Eugene Higgins d’Informatique. Directeur du Centre NSF de « Computational Intractability », sa recherche porte sur les algorithmes et la complexité.

  6. 8 de nov. de 2012 · On the Convergence of the Hegselmann-Krause System. Arnab Bhattacharyya, Mark Braverman, Bernard Chazelle, Huy L. Nguyen. We study convergence of the following discrete-time non-linear dynamical system: n agents are located in R^d and at every time step, each moves synchronously to the average location of all agents within a unit distance of it.

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