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SUMMARY:Sharp bilinear estimates for singular integral operators and their
  maximal counterparts with kernels in weighted spaces
DTSTART:20260515T121500Z
DTEND:20260515T134500Z
DTSTAMP:20260518T072100Z
UID:indico-event-1325@math-events.uni-bonn.de
DESCRIPTION:Speakers: Stefanos Lappas (University of Bonn)\n\nWe discuss t
 he boundedness properties of bilinear singular integral operators (includi
 ng their maximal versions) associated with rough homogeneous kernels on $\
 \mathbb{R}$. In particular\, we focus on the $L^{p_1}(\\mathbb{R}) \\times
  L^{p_2}(\\mathbb{R}) \\to L^p(\\mathbb{R})$ bounds in the optimal quasi-B
 anach range of exponents $1<p_1\, p_2<\\infty$ and $1/2<p<\\infty$\, when 
 the angular component $\\Omega$ of the kernel belongs to weighted $L^q$-sp
 aces on the unit sphere $\\mathbb{S}^1$ and has vanishing integral. This t
 alk is based on two joint works with Petr Honzík\, Lenka Slavíková and 
 Bae Jun Park.\n\nhttps://math-events.uni-bonn.de/event/1325/
LOCATION:Endenicher Allee 60\, Seminarraum 0.011 (Mathezentrum)
URL:https://math-events.uni-bonn.de/event/1325/
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