Harrat Chahrazed, Senoussaoui Abderrahmane
Published 2013-02-15Version 1
In this paper, we study the $L^{2}$-boundedness and $L^{2}$-compactness of a class of $h$-Fourier integral operators. These operators are bounded (respectively compact) if the weight of the amplitude is bounded (respectively tends to $0)$.
$L^2$ boundedness of pseudodifferential operators on manifolds with ends
Boundedness of Fourier Integral Operators on $\mathcal{F} L^p$ spaces
Chemotaxis effect vs logistic damping on boundedness in the 2-D minimal Keller-Segel model
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