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Quantization and Non-commutative geometry
Apr 23, 2001 to Apr 27, 2001

Organizer(s)

A. Connes, J. Cuntz, N. Higson, G.G. Kasparov, N.P. Landsman, H. Moscovici (chair, Non-commutative Geometry), M.A. Rieffel (chair, Quantization), G. Skandalis, A. Weinstein, M. Wodzicki, S.L. Woronowicz
To apply for funding, you must register by Thu, Mar 01 2001.
Non-commutative geometry could be regarded as a special case of quantization, and the work of Connes and his collaborators shows that non-commutative geometry represents the deepest example of quantization. Notions from the more general quantization, including the theory of quantum groups, are having an increasingly important effect on the geometric theory. These two topics have been scheduled in a joint workshop because the confluence of their research is likely to influence future advances in both fields.

Probable Participants include:

A. Ashtekar, T. Banica, A. Connes, M. Crainic, J. Cuntz, M. Douglas, J. Froehlich, J. Gracia-Bondia, N. Higson, A. Jaffe, G. Kasparov, M. Kontsevich, D. Kreimer, V. Lafforgue, N. Landsman, J. Lott, T. Masuda, H. Moscovici, T. Natsume, R. Neszt, V. Nistor, J. Packer, B. Ramazan, J. Renault, M. Rieffel, J. Roe, J. Rosenberg, M. Schlichenmaier, K. Schmuedgen, A. Schwarz, G. Skandalis, B. Tsygan, J. Tu, H. Upmeier, A. Van Daele, A. Weinstein, M. Wodziki, S. Woronowicz, G. Yu

Funding

To apply for funding, you must register by Thu, Mar 01 2001. Click to Register
Students, recent Ph.D.'s, women, and members of underrepresented minorities are particularly encouraged to apply. Funding awards are made typically 6 weeks before the workshop begins. Requests received after the funding deadline are considered only if additional funds become available.
Parent Program(s):
Operator Algebras


Questions about this workshop should be sent either by email to
or by regular mail to:
Quantization and Non-commutative geometry
Mathematical Sciences Research Institute
17 Gauss Way, Berkeley, CA
94720-5070.
USA

The Institute is committed to the principles of Equal Opportunity and Affirmative Action.



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