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SUMMARY:Rajula Srivastava (University of Bonn - Max Planck Institute for M
 athematics)
DTSTART:20230111T170000Z
DTEND:20230111T180000Z
DTSTAMP:20260423T052623Z
UID:HAeS/39
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/HAeS/39/">Th
 e Korányi Spherical Maximal Function on Heisenberg groups</a>\nby Rajula 
 Srivastava (University of Bonn - Max Planck Institute for Mathematics) as 
 part of Harmonic analysis e-seminars\n\n\nAbstract\nIn this talk\, we disc
 uss the problem of obtaining sharp $L^p \\to L^q$ estimates for the local 
 maximal operator associated with averaging over dilates of the Korányi sp
 here on Heisenberg groups. This is a codimension one surface compatible wi
 th the non-isotropic Heisenberg dilation structure. I will describe the ma
 in features of the problem\, some of which are helpful while others are ob
 structive. These include the non-Euclidean group structure (the extra “t
 wist” due to the Heisenberg group law)\, the geometry of the Korányi sp
 here (in particular\, the flatness at the poles) and an “imbalanced” s
 caling argument encapsulated by a new type of Knapp example\, which we sha
 ll describe in detail.\n
LOCATION:https://researchseminars.org/talk/HAeS/39/
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