Michael Bennett
University of British Columbia
Scientific, Conference
Canadian Number Theory Association XVII (CNTA XVII)
Scientific, Seminar
UBC Number Theory Seminar: Michael Bennett
If A and B are two geometric progressions, we characterize all 3-term arithmetic progressions in the sumset A+B. Somewhat surprisingly, while mostly elementary, this appears to require quite deep machinery from Diophantine Approximation.
Scientific, Seminar
Powers in progression, Chebotarev, and Hilbert class polynomials
Scientific, Seminar
Number Theory Seminar: Mike Bennett
Abstract We will survey results on, and techniques for, the generalized Fermat equation x^p + y^q = z^r, where p, q, and r satisfy 1/p + 1/q + 1/r 1. This is joint work with Imin Chen, Sander Dahmen, and Soroosh Yazdani.
Scientific, Seminar
2014 PIMS-Math Job Forum for Postdoctoral Fellows and Graduate Students
The PIMS-Math Job Forum is an annual Forum to help graduate students and postdoctoral fellows in the Mathematics Department with their job searches. The session is divided in two parts: short presentations from our panel followed by a discussion...