Partial Differential Operators

Edited by Fernando A. Cardoso - D.G. de Figueiredo - R. Iorio - Orlando Lopes

Partial Differential Operators

Edited by Fernando A. Cardoso, D.G. de Figueiredo, R. Iorio, Orlando Lopes

Publisher: Springer-Verlag Berlin and Heidelberg GmbH & Co. K

Series: Lecture Notes in Mathematics

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Format: Paperback / softback

Publication date: 10 August 1988

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ISBN: 3540501118 ISBN 13: 9783540501114

Partial Differential Operators

The Latin American School of Mathematics (ELAM) is one of the most important mathematical events in Latin America. It has been held every other year since 1968 in a different country of the region, and its theme varies according to the areas of interest of local research groups. Top page

Complete description

The Latin American School of Mathematics (ELAM) is one of the most important mathematical events in Latin America. It has been held every other year since 1968 in a different country of the region, and its theme varies according to the areas of interest of local research groups. The subject of the 1986 school was Partial Differential Equations with emphasis on Microlocal Analysis, Scattering Theory and the applications of Nonlinear Analysis to Elliptic Equations and Hamiltonian Systems. Top page

General info

Publisher & Imprint: Springer-Verlag Berlin and Heidelberg GmbH & Co. K

City: Berlin

Pages: 441

More info: height 234 mm width 156 mm weight 1390 gr thickness 23 mm

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Age recommended: College/higher education

Departments: Calculus & mathematical analysis;

Record updated at: 08 January, 2013 time: 19:10

Summary Partial Differential Operators From the contents: A. Bahri: Critical Points at Infinity in the Variational Calculus.- S. Mizohata: On the Cauchy Problem for Hyperbolic Equations in C and Gevrey Classes.- F. Treves: Microlocal Cohomology in Hypo-Analytic Structures.- G. Ponce: The Initial Value Problem for Euler and Navier-Stokes Equations in Lps(R2).- F.A. Grunbaum: Differential Equations in the Spectral Parameter and Multiphase Similarity Solutions.- A. Haraux: Recent Results on Semi-Linear Hyperbolic Problems in Bounded Domains. Top page

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