New Tools for Nonlinear PDEs and Application
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Beschreibung
This book features a collection of papers devoted to recent results in nonlinear partial differential equations and applications. It presents an excellent source of information on the state-of-the-art, new methods, and trends in this topic and related areas. Most of the contributors presented their work during the sessions "Recent progress in evolution equations" and "Nonlinear PDEs" at the 12th ISAAC congress held in 2017 in Växjö, Sweden. Even if inspired by this event, this book is not merely a collection of proceedings, but a stand-alone project gathering original contributions from active researchers on the latest trends in nonlinear evolution PDEs.
This book features a collection of papers devoted to recent results in nonlinear partial differential equations and applications. It presents an excellent source of information on the state-of-the-art, new methods, and trends in this topic and related areas. Most of the contributors presented their work during the sessions "Recent progress in evolution equations" and "Nonlinear PDEs" at the 12th ISAAC congress held in 2017 in Växjö, Sweden. Even if inspired by this event, this book is not merely a collection of proceedings, but a stand-alone project gathering original contributions from active researchers on the latest trends in nonlinear evolution PDEs.
Contains thirteen papers devoted to recent results in mathematics, focusing on nonlinear partial differential equation and applications Provides contributions about qualitative properties of solutions of linear and nonlinear models, well-posedness results, results on asymptotic profiles of solutions, on blow-up behavior and on the influence of low regular coefficients
Autor*in
Marcello D'Abbicco
Themen in »New Tools for Nonlinear PDEs and Application«
nonlinear partial differential equations hyperbolic equations evolution equations existence problems qualitative properties of solutions asymptotic profile of solutions diffusion phenomenon fractional derivatives small data solutions blow-up behavior test function method partial differential equations