03/24/2008 - 3:00pm

03/24/2008 - 4:00pm

Speaker:

Grigori Kolesnik (California State University at Los Angeles)

Abstract:

We prove that the sequence {P(n) cos(na)}, n = 1,2,... is completely uniformly distributed modulo 1 for any non-constant polynomial P and a such that cos(a) is transcendental. As a special case of this result, we prove that the sequence {n b^n} for n=0,1,2,... is uniformly distributed modulo 1 for any Salem number b of degree 4. This is joint work with D. Berend.

Where:

Davidson Lecture Hall at Claremont McKenna

__Claremont Graduate University__ | __Claremont McKenna__ | __Harvey Mudd__ | __Pitzer__ | __Pomona__ | __Scripps__

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