Nonlinear Evolution Equations — Global Behavior of Solutions [electronic resource] /
Generalities and local theory -- The global existence problem -- Theory of monotone operators and applications -- Smoothing effect for some nonlinear evolution equations -- Schrödinger and wave equations with a logarithmic nonlinearity -- The linear case: Hilbertian theory and applications -- Some nonlinear monotone cases -- Some nonlinear, non monotone cases -- Autonomous dissipative systems -- General results for quasi-autonomous periodic systems -- More on asymptotic behavior for solutions of the nonlinear dissipative forced wave equation -- Boundedness of trajectories for quasi-autonomous dissipative systems -- Almost-periodic quasi-autonomous dissipative systems in a Hilbert space.
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Format: | Texto biblioteca |
Language: | eng |
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Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer,
1981
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Subjects: | Mathematics., Mathematical analysis., Analysis (Mathematics)., Functions of real variables., Physics., Real Functions., Analysis., Theoretical, Mathematical and Computational Physics., |
Online Access: | http://dx.doi.org/10.1007/BFb0089606 |
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KOHA-OAI-TEST:2066602018-07-30T23:36:30ZNonlinear Evolution Equations — Global Behavior of Solutions [electronic resource] / Haraux, Alain. author. SpringerLink (Online service) textBerlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer,1981.engGeneralities and local theory -- The global existence problem -- Theory of monotone operators and applications -- Smoothing effect for some nonlinear evolution equations -- Schrödinger and wave equations with a logarithmic nonlinearity -- The linear case: Hilbertian theory and applications -- Some nonlinear monotone cases -- Some nonlinear, non monotone cases -- Autonomous dissipative systems -- General results for quasi-autonomous periodic systems -- More on asymptotic behavior for solutions of the nonlinear dissipative forced wave equation -- Boundedness of trajectories for quasi-autonomous dissipative systems -- Almost-periodic quasi-autonomous dissipative systems in a Hilbert space.Mathematics.Mathematical analysis.Analysis (Mathematics).Functions of real variables.Physics.Mathematics.Real Functions.Analysis.Theoretical, Mathematical and Computational Physics.Springer eBookshttp://dx.doi.org/10.1007/BFb0089606URN:ISBN:9783540385349 |
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Mathematics. Mathematical analysis. Analysis (Mathematics). Functions of real variables. Physics. Mathematics. Real Functions. Analysis. Theoretical, Mathematical and Computational Physics. Mathematics. Mathematical analysis. Analysis (Mathematics). Functions of real variables. Physics. Mathematics. Real Functions. Analysis. Theoretical, Mathematical and Computational Physics. |
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Mathematics. Mathematical analysis. Analysis (Mathematics). Functions of real variables. Physics. Mathematics. Real Functions. Analysis. Theoretical, Mathematical and Computational Physics. Mathematics. Mathematical analysis. Analysis (Mathematics). Functions of real variables. Physics. Mathematics. Real Functions. Analysis. Theoretical, Mathematical and Computational Physics. Haraux, Alain. author. SpringerLink (Online service) Nonlinear Evolution Equations — Global Behavior of Solutions [electronic resource] / |
description |
Generalities and local theory -- The global existence problem -- Theory of monotone operators and applications -- Smoothing effect for some nonlinear evolution equations -- Schrödinger and wave equations with a logarithmic nonlinearity -- The linear case: Hilbertian theory and applications -- Some nonlinear monotone cases -- Some nonlinear, non monotone cases -- Autonomous dissipative systems -- General results for quasi-autonomous periodic systems -- More on asymptotic behavior for solutions of the nonlinear dissipative forced wave equation -- Boundedness of trajectories for quasi-autonomous dissipative systems -- Almost-periodic quasi-autonomous dissipative systems in a Hilbert space. |
format |
Texto |
topic_facet |
Mathematics. Mathematical analysis. Analysis (Mathematics). Functions of real variables. Physics. Mathematics. Real Functions. Analysis. Theoretical, Mathematical and Computational Physics. |
author |
Haraux, Alain. author. SpringerLink (Online service) |
author_facet |
Haraux, Alain. author. SpringerLink (Online service) |
author_sort |
Haraux, Alain. author. |
title |
Nonlinear Evolution Equations — Global Behavior of Solutions [electronic resource] / |
title_short |
Nonlinear Evolution Equations — Global Behavior of Solutions [electronic resource] / |
title_full |
Nonlinear Evolution Equations — Global Behavior of Solutions [electronic resource] / |
title_fullStr |
Nonlinear Evolution Equations — Global Behavior of Solutions [electronic resource] / |
title_full_unstemmed |
Nonlinear Evolution Equations — Global Behavior of Solutions [electronic resource] / |
title_sort |
nonlinear evolution equations — global behavior of solutions [electronic resource] / |
publisher |
Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer, |
publishDate |
1981 |
url |
http://dx.doi.org/10.1007/BFb0089606 |
work_keys_str_mv |
AT harauxalainauthor nonlinearevolutionequationsglobalbehaviorofsolutionselectronicresource AT springerlinkonlineservice nonlinearevolutionequationsglobalbehaviorofsolutionselectronicresource |
_version_ |
1756268279015407616 |