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(Ebook) Nonlinear Hyperbolic Equations, Spectral Theory, and Wavelet Transformations: A Volume of Advances in Partial Differential Equations by P. R. Popivanov (auth.), Sergio Albeverio, Michael Demuth, Elmar Schrohe, Bert-Wolfgang Schulze (eds.) ISBN 9783034880732, 9783034894296, 3034880731, 3034894295

  • SKU: EBN-4207322
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Instant download (eBook) Nonlinear Hyperbolic Equations, Spectral Theory, and Wavelet Transformations: A Volume of Advances in Partial Differential Equations after payment.
Authors:P. R. Popivanov (auth.), Sergio Albeverio, Michael Demuth, Elmar Schrohe, Bert-Wolfgang Schulze (eds.)
Pages:440 pages.
Year:2003
Editon:1
Publisher:Birkhäuser Basel
Language:english
File Size:10.15 MB
Format:pdf
ISBNS:9783034880732, 9783034894296, 3034880731, 3034894295
Categories: Ebooks

Product desciption

(Ebook) Nonlinear Hyperbolic Equations, Spectral Theory, and Wavelet Transformations: A Volume of Advances in Partial Differential Equations by P. R. Popivanov (auth.), Sergio Albeverio, Michael Demuth, Elmar Schrohe, Bert-Wolfgang Schulze (eds.) ISBN 9783034880732, 9783034894296, 3034880731, 3034894295

This volume focuses on recent developments in non-linear and hyperbolic equations.
In the first contribution, the singularities of the solutions of several classes of non-linear partial differential equations are investigated. Applications concern the Monge-Ampère equation, quasi-linear systems arising in fluid mechanics as well as integro-differential equations for media with memory.
There follows an article on L_p-L_q decay estimates for Klein-Gordon equations with time-dependent coefficients, explaining, in particular, the influence of the relation between the mass term and the wave propagation speed. The next paper addresses questions of local existence of solutions, blow-up criteria, and C^8 regularity for quasilinear weakly hyperbolic equations. Spectral theory of semibounded selfadjoint operators is the topic of a further contribution, providing upper and lower bounds for the bottom eigenvalue as well as an upper bound for the second eigenvalue in terms of capacitary estimates.

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