Event Title

Mathematics

Location

East Ballroom

Start Date

31-3-2016 2:00 PM

End Date

31-3-2016 3:00 PM

Session

Workshop

Abstract

Dr. Laura De Carli works in harmonic analysis and functional analysis. Her research interests include: Bases and frames in Hilbert spaces, Weighted Inequalities for the Fourier transform, Unique continuation properties of solutions of elliptic equations, Restriction properties of the Fourier transform, Uniform estimates of orthogonal polynomials and special functions.

  • David Harper (Laura De Carli) “On the Symmetries of Second Order PDEs”
  • Alberto Mizrahi (Laura De Carli) “Exponential Riesz Bases on Triangular Domains”

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Event

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Mar 31st, 2:00 PM Mar 31st, 3:00 PM

Mathematics

East Ballroom

Dr. Laura De Carli works in harmonic analysis and functional analysis. Her research interests include: Bases and frames in Hilbert spaces, Weighted Inequalities for the Fourier transform, Unique continuation properties of solutions of elliptic equations, Restriction properties of the Fourier transform, Uniform estimates of orthogonal polynomials and special functions.

  • David Harper (Laura De Carli) “On the Symmetries of Second Order PDEs”
  • Alberto Mizrahi (Laura De Carli) “Exponential Riesz Bases on Triangular Domains”

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