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Lydia Bieri




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The 71st Midwest Partial Differential Equations Seminar

May 11-12, 2013

Room TBA East Hall
University of Michigan
Ann Arbor, MI

 

Abstract Detail

 
Title: Convolution Powers as a Fourier Transform Alternative

When studying sequences of convolution operators, the curvature or pseudorandomness of measures are reflected in the Fourier transform. But in cases where the Fourier transform is inconvenient or unavailable, it can be gleaned instead from convolution powers of the measure with itself. I will show how this tactic, pioneered by Fefferman and Christ, helps to prove some endpoint results for nonstandard ergodic theorems and singular variants of the Lebesgue Differentiation Theorem.


Patrick LaVictoire
University of Wisconsin-Madison
Email:  patlavic@math.wisc.edu
Phone: 510-439-7239

 


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Sponsors
National Science Foundation,
Department of Mathematics at the University of Michigan

   

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