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Integrable Systems and Random Matrix Theory Seminar

A dbar-steepest descent analysis for the long-time asymptotic behavior of oscillatory Riemann-Hilbert problems
Monday, October 4, 2021
4:00-5:00 PM
ZOOM ID: 926 6491 9790 Off Campus Location
We will discuss the long-time asymptotic behavior of oscillatory Riemann-Hilbert problems (RHPs) arising in the mKdV hierarchy (reducing from the AKNS hierarchy). Our analysis is based on the idea of dbar-steepest descent. We will consider RHPs generated from the inverse scattering transform of the AKNS hierarchy with weighted Sobolev initial data. The asymptotic formula for three regions (Oscillating, fast decaying, Painleve region) of the spatial and temporal dependent variables will be presented. Speaker(s): Fudong Wang (University of Central Florida)
Building: Off Campus Location
Location: Virtual
Event Type: Workshop / Seminar
Tags: Mathematics
Source: Happening @ Michigan from Department of Mathematics, Integrable Systems and Random Matrix Theory Seminar - Department of Mathematics