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Titlebook: Attractors for infinite-dimensional non-autonomous dynamical systems; Alexandre N. Carvalho,José A. Langa,James C. Robin Book 2013 Springe

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发表于 2025-3-21 18:58:46 | 显示全部楼层 |阅读模式
期刊全称Attractors for infinite-dimensional non-autonomous dynamical systems
影响因子2023Alexandre N. Carvalho,José A. Langa,James C. Robin
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发行地址Obtains new results on the characterization of global attractors for processes and their perturbations.An up-to-date summary of the field.Includes supplementary material:
学科分类Applied Mathematical Sciences
图书封面Titlebook: Attractors for infinite-dimensional non-autonomous dynamical systems;  Alexandre N. Carvalho,José A. Langa,James C. Robin Book 2013 Springe
影响因子.The book treats the theory of attractors for non-autonomous dynamical systems. The aim of the book is to give a coherent account of the current state of the theory, using the framework of processes to impose the minimum of restrictions on the nature of the non-autonomous dependence. ..The book is intended as an up-to-date summary of the field, but much of it will be accessible to beginning graduate students. Clear indications will be given as to which material is fundamental and which is more advanced, so that those new to the area can quickly obtain an overview, while those already involved can pursue the topics we cover more deeply..
Pindex Book 2013
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发表于 2025-3-22 00:03:15 | 显示全部楼层
G Protein Signaling Mechanisms in the Retinae aim of this chapter is to introduce the ‘pullback attractor’, which seems to be the correct generalisation of this concept for use with non-autonomous processes. We pay particular attention to how this non-autonomous definition relates to the autonomous one.
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Methods in Pharmacology and Toxicologyr an abstract process .( ⋅, ⋅) on a Banach space .. Such results are the main ingredient required to apply the lower semicontinuity results for global and pullback attractors like Theorems 3.8 and 3.11 from Chap. 3 and Theorems 5.26 and 5.36 from Chap. 5.
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Adi Raveh,Liora Guy-David,Eitan Reuveny be used to investigate the behaviour of such models. In particular, following the ideas in the preceding chapters we are able to compare the dynamics of systems of ordinary differential equations with that of the same system with a small delay and show that the associated attractors are upper semicontinuous as the delay tends to zero.
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978-1-4899-9176-8Springer Science+Business Media, LLC 2013
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