In the present paper microlocal properties of a class of suitable L^p bounded pseudodifferential operators are stated in the framework of weighted Sobolev spaces of L^p type. Applications to microlocal regularity of solutions to multi-quasi-elliptic partial differential equations are also given.

L^p Microlocal properties for vector weighted pseuodifferential operators with smooth symbols

GARELLO, Gianluca;MORANDO, ALESSANDRO
2013-01-01

Abstract

In the present paper microlocal properties of a class of suitable L^p bounded pseudodifferential operators are stated in the framework of weighted Sobolev spaces of L^p type. Applications to microlocal regularity of solutions to multi-quasi-elliptic partial differential equations are also given.
2013
pseudodifferential operators; continuity on weighted Sobolev spaces; microlocal properties
G. Garello; A. Morando
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/2318/151262
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