The authors introduce a class of pseudodifferential operators, whose symbols satisfy completely inhomogeneous estimates at infinity for the derivaves. Continuity properties in suitable weighted Sobolev spaces of L^p type are given and L^p microlocal properties studied.

L^P microlocal properties for vector weighted pseudodifferential operators with smooth symbols

GARELLO, Gianluca;
2014-01-01

Abstract

The authors introduce a class of pseudodifferential operators, whose symbols satisfy completely inhomogeneous estimates at infinity for the derivaves. Continuity properties in suitable weighted Sobolev spaces of L^p type are given and L^p microlocal properties studied.
2014
Conference on Fourier analysis and pseudo-differential operators
Helsinki
giugno 2012
Fourier Analysis, pseudo-differential operators, time frequeny analysis and partial differential equations
Springer International Publishing Switzerland
133
148
9783319025490
http://www.springer.com
pseudodifferential operators; partial differential equations; continuity on weighted Sobolev spaces; microlocal analysis
G. Garello; A. Morando
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/2318/134129
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