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＜E-Book＞
Attractors under autonomous and nonautonomous perturbations / Matheus C. Bortolan, Alexandre N. Carvalho, José A. Langa
(Mathematical Surveys and Monographs. ISSN:23317159 ; v. 246)

Publisher	(Providence, Rhode Island : American Mathematical Society)
Year	[2020]
Size	1 online resource (pages cm.)
Authors	*Bortolan, Matheus C 1985- author Carvalho, Alexandre Nolasco de author Langa, José A. author
Subjects	LCSH:Attractors (Mathematics) LCSH:Perturbation (Mathematics) FREE:Ordinary differential equations -- Stability theory [See also 37C75, 93Dxx] -- Attractors [See also 37C70, 37D45]  All Subject Search FREE:Partial differential equations -- Qualitative properties of solutions -- Attractors  All Subject Search FREE:Dynamical systems and ergodic theory [See also 26A18, 28Dxx, 34Cxx, 34Dxx, 35Bxx, 46Lxx, 58Jxx, 70-XX] -- Smooth dynamical systems: general theory [See also 34Cxx, 34Dxx] -- Attractors and repellers  All Subject Search FREE:Partial differential equations -- Qualitative properties of solutions -- Perturbations  All Subject Search
Contents	Introduction Semigroups and global attractors Upper and lower semicontinuity Topological structural stability of attractors Neighborhood of a critical element Morse-Smale semigroups Non-autonomous dynamical systems and their attractors Upper and lower semicontinuity Topological structural stability Neighborhood of a global hyperbolic solution Non-autonomous Morse-Smale dynamical systems
Notes	Includes bibliographical references and index Access is restricted to licensed institutions Electronic reproduction Providence, Rhode Island American Mathematical Society 2020 Mode of access : World Wide Web Description based on print version record HTTP:URL=https://www.ams.org/surv/246 Information=Contents HTTP:URL=https://doi.org/10.1090/surv/246 Information=Contents

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