Semi-global solvability with loss of one derivative of partial differential operators on surfaces

Cordaro, Paulo D.; Hounie, Jorge

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(Reference retrieved automatically from Web of Science through information on FAPESP grant and its corresponding number as mentioned in the publication by the authors.)

Semi-global solvability with loss of one derivative of partial differential operators on surfaces

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Author(s):	Cordaro, Paulo D. ; Hounie, Jorge Total Authors: 2
Document type:	Journal article
Source:	ADVANCES IN MATHEMATICS; v. 301, p. 458-485, OCT 1 2016.
Web of Science Citations:	0
Abstract
In this work we prove that for linear partial differential operators in two variables the well known Hormander's semi global solvability theorem {[}6] can be improved by showing that solutions can in fact be taken with a sharp loss of one derivative. (C) 2016 Published by Elsevier Inc. (AU)

FAPESP's process:	12/03168-7 - Geometric theory of PDE and several complex variables
Grantee:	Jorge Guillermo Hounie
Support Opportunities:	Research Projects - Thematic Grants

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