Hyperboloidal Foliation Method, The (Hardcover)

The "Hyperboloidal Foliation Method" introduced in this monograph is based on a (3 + 1) foliation of Minkowski spacetime by hyperboloidal hypersurfaces. This method allows the authors to establish global-in-time existence results for systems of nonlinear wave equations posed on a curved spacetime. It also allows to encompass the wave equation and the Klein-Gordon equation in a unified framework and, consequently, to establish a well-posedness theory for a broad class of systems of nonlinear wave-Klein-Gordon equations. This book requires certain natural (null) conditions on nonlinear interactions, which are much less restrictive that the ones assumed in the existing literature. This theory applies to systems arising in mathematical physics involving a massive scalar field, such as the Dirac-Klein-Gordon systems.

General

Imprint:	World Scientific Publishing Co Pte Ltd
Country of origin:	Singapore
Series:	Series In Applied And Computational Mathematics, 2
Release date:	2015
First published:	2014
Authors:	Philippe G LeFloch • Yue Ma
Dimensions:	237 x 161 x 19mm (L x W x T)
Format:	Hardcover - Cloth over boards
Pages:	160
ISBN-13:	978-981-4641-62-3
Categories:	Books > Science & Mathematics > Mathematics > Calculus & mathematical analysis > Differential equations Promotions
LSN:	981-4641-62-6
Barcode:	9789814641623

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