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UID:20250712T133447EDT-67029shXML@132.216.98.100
DTSTAMP:20250712T173447Z
DESCRIPTION:GEMSTONE mini-course: Harmonic maps\, minimal surfaces\, and sh
 ape optimization in spectral geometry.\n\nLecture 1\n	April 25\n	Introductio
 n to eigenvalue optimisation problems for surfaces. Hersch's theorem: roun
 d metric on the sphere maximizes the first eigenvalue. Li-Yau's conformal 
 volume with an application to the sharp eigenvalue bounds on the projectiv
 e plane.\n	\n	Lecture 2April 27Min-max theory for the energy of sphere-value
  valued maps. Regularity of conformally maximizing metrics.Lecture 3April 
 29 Stability of maximizing metrics. Applications to the optimization of St
 eklov eigenvalues on surfaces with many boundary components.\n\n \n\n \n\n
 Visite the Web site: https://archimede.mat.ulaval.ca/agirouard/SpectralClo
 uds\n
DTSTART:20220425T160000Z
DTEND:20220425T170000Z
SUMMARY:Mikhail Karpukhin\, Caltech\, Daniel Stern\, University of Chicago
URL:/mathstat/channels/event/mikhail-karpukhin-caltech
 -daniel-stern-university-chicago-339118
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