Seminar series
Date
Tue, 07 Jun 2016
17:00
17:00
Location
C1
Speaker
Jan Rozendaal (in Warsaw)
Organisation
Polish Academy of Sciences
Although much of the theory of Fourier multipliers has focused on the $(L^{p},L^{p})$-boundedness of such operators, for many applications it suffices that a Fourier multiplier operator is bounded from $L^{p}$ to $L^{q}$ with p and q not necessarily equal. Moreover, one can derive (L^{p},L^{q})-boundedness results for $p\neq q$ under different, and often weaker, assumptions than in the case $p=q$. In this talk I will explain some recent results on the $(L^{p},L^{q})$-boundedness of operator-valued Fourier multipliers. Also, I will sketch some applications to the stability theory for $C_{0}$-semigroups and functional calculus theory.
This talk will be transmitted from Warsaw to us and Dresden, provided that Warsaw get things set up. We will not be using the TCC facility,
so the location will be C1.