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laboutique.edpsciences.fr-R002703 03 01 01 R002703 00 ED E107 00 01 01 Attractors for Non-Classical Diffusion Equations and Kirchhoff Wave Equations 01 eng 08 268 03 22 2599321 17 01 P15 EDP Sciences & Science Press 01 01 P15 EDP Sciences & Science Press 11 00 20241021 02 01 002813 03 9782759835393 15 9782759835393 03 01 D1 EDP Sciences 45 03 laboutique.edpsciences.fr-002813 03 01 01 002813 03 9782759835393 15 9782759835393 10 EA E107 10 00 01 R002703 ED E107 1 10 01 02 Current Natural Sciences 01 01 Attractors for Non-Classical Diffusion Equations and Kirchhoff Wave Equations 1 A01 01 A2052 Yuming Qin Qin, Yuming Yuming Qin <p class="MsoNormal" style="margin-bottom:0cm;line-height:normal;mso-layout-grid-align:none;text-autospace:none"><span lang="EN-US" style="font-family:MilibusRg-Regular;mso-bidi-font-family:MilibusRg-Regular;mso-ansi-language:EN-US">Dr. Yuming QIN </span><span lang="EN-US" style="font-family:MilibusLt-Regular;mso-bidi-font-family:MilibusLt-Regular;mso-ansi-language:EN-US">is full professor, head of Mathematics Department and director of Institute of Nonlinear Sciences of Donghua University. His research interests are global (local) wellposedness of solutions and infinite-dimensional dynamical systems for nonlinear evolutionary equations including fluid equations such as Navier–Stokes equations, MHD, etc, and thermo(visco)elasticequations.<o:p></o:p></span></p> 2 A01 01 A2314 Bin Yang Yang, Bin Bin Yang <p>Bin YANG is a PhD student at College of Information Science and Technology, Donghua University. Her research interests are global well-posedness of solutions and infinite dimensional dynamical systems.<br></p> 01 eng 08 266 03 01 24 Izibook:Subject Mathématiques 24 Izibook:SubjectAndCategoryAndTags |Mathématiques| 20 Mathematics;asymptot;equation;well-posedness;Sobolev;time-dependent;attractors;non linear analysis;dynamical systems 10 2011 MAT070020 29 CLIL3052 01 510 05 03 00 <p>This book presents the latest research on global well-posedness including asymptotic behavior of solutions to some non-classical diffusion equations with fading memories, nonlocal terms or delays in several time-dependent spaces. The results collected in this book have been established by the authors and their collaborators over recent years.</p><p>This book has two distinguishing features. First, while there are many published works on non-classical diffusion equations in Sobolev spaces without time-dependent terms but few results in time-dependent spaces, this book fills this gap. Second, this book provides new results on the existence, regularity and upper semicontinuity of time-dependent global attractors, strong attractors, and pullback attractors in time-dependent spaces, as well as the ideas and methods for dealing with these problems that can be used in other related models.</p><div><br></div> 02 00 <p>This book presents the latest research on global well-posedness including asymptotic behavior of solutions to some non-classical diffusion equations with fading memories, nonlocal terms or delays in several time-dependent spaces.<br></p> 21 00 06 01 https://laboutique.edpsciences.fr/produit/1445/9782759835393/attractors-for-non-classical-diffusion-equations-and-kirchhoff-wave-equations 01 00 03 02 https://laboutique.edpsciences.fr/system/product_pictures/data/009/983/266/original/9782759835386-Attractors_for_Non-Classical_Diffusion_Equations_and_Kirchhoff_Wave_Equations_couv-sofedis.jpg 17 14 20240930T091601+0200 01 P15 EDP Sciences & Science Press 01 01 P15 EDP Sciences & Science Press 04 11 00 20241021 01 00 20241021 19 00 20241021 2026 06 3052868830012 01 WORLD 13 03 9782759835386 15 9782759835386 WORLD 08 EDP Sciences & Science Press 04 01 00 20241021 03 01 D1 EDP Sciences 20 04 05 01 02 1 00 58.99 01 5.50 3.08 EUR 04 06 01 02 1 00 207.99 01 5.50 3.08 EUR 01 04 06 01 02 1 00 228.99 01 5.50 11.94 USD 01