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You searched IISERK - Title: Acoustical Imaging [electronic resource] / edited by Michael P. André, Iwaki Akiyama, Michael Andre, Walter Arnold, Jeff Bamber, Valentin Burov, Noriyoshi Chubachi, Kenneth Erikson, Helmut Ermert, Mathias Fink, Woon S. Gan, Bernd Granz, James Greenleaf, Jiankai Hu, Joie P. Jones, Pierre Khuri-Yakub, Pascal Laugier, Hua Lee, Sidney Lees, Vadim M. Levin, Roman Maev, Leonardo Masotti, Andrzej Nowicki, William O’Brien, Manika Prasad, Patrick Rafter, Daniel Rouseff, Johan Thijssen, Bernard Tittmann, Piero Tortoli, Anton Steen, Robert Waag, Peter Wells.
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Call Number
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515.353
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Author
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Qin, Yuming. author.
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Title
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Analytic Inequalities and Their Applications in PDEs [electronic resource] / by Yuming Qin.
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Material Info.
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XIII, 564 p. online resource.
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Series
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Advances in Partial Differential Equations, 2504-3587 ; 241
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Series
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Advances in Partial Differential Equations, 2504-3587 ; 241
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Summary Note
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This book presents a number of analytic inequalities and their applications in partial differential equations. These include integral inequalities, differential inequalities and difference inequalities, which play a crucial role in establishing (uniform) bounds, global existence, large-time behavior, decay rates and blow-up of solutions to various classes of evolutionary differential equations. Summarizing results from a vast number of literature sources such as published papers, preprints and books, it categorizes inequalities in terms of their different properties.
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Notes
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Preface -- 1 Integral Inequalities -- 2 Differential and Difference Inequalities -- 3 Global Attractors for Evolutionary Differential Equations -- 4 Global Existence and Uniqueness for Evolutionary PDEs -- 5 Asymptotic Behavior for Evolutionary PDEs.-6 Blow-up of Solutions to Evolutionary PDEs -- 7 Appendix: Basic Inequalities. .
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ISBN
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9783319008318
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Subject
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Partial Differential Equations.
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Subject
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Mechanics.
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Subject
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Operator theory.
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Subject
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Mathematical physics.
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Subject
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Partial Differential Equations.
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Subject
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Classical mechanics.
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Subject
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Operator theory.
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Subject
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Mathematical physics.
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Added Entry
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SpringerLink (Online service)
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Date
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Year, Month, Day:02002191
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