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Master's Dissertation
DOI
https://doi.org/10.11606/D.55.2013.tde-07062013-103314
Document
Author
Full name
Ariadne Nogueira
Institute/School/College
Knowledge Area
Date of Defense
Published
São Carlos, 2013
Supervisor
Committee
Carbinatto, Maria do Carmo (President)
Gentile, Claudia Buttarello
Soares, Sérgio Henrique Monari
Title in Portuguese
Atratores para equações da onda amortecida em domínios arbitrários
Keywords in Portuguese
Atratores globais
Equações da onda amortecida
Equações de evolução
Estimativas de truncamento
Abstract in Portuguese
Nesse trabalho apresentamos o estudo do artigo [25] que analisa a existência de atratores globais para uma classe de equações da onda amortecida da forma 'épsilon u IND. tt' + 'alpha' (x) u IND. t' + 'BETA' (x)u - '\SIGMA SOBRE i, j' '\PARTIAL ind. I' ('a IND. i j' (x) 'PARTIAL IND. j u') = f(x, u) , x PERTENCE A ÔMEGA'', t 'PERTENCE A' [0,'infinito'), u (x, t) = 0, x 'PERTENCE A' '\PARTIAL ÔMEGA', t 'PERTENCE A' [0, 'infinito') definidas em um domínio arbitrário 'ÔMEGA'
Title in English
Attractors for damped wave equations on an arbitrary domain
Keywords in English
Damped wave equations
Global attractors
Tail-estimates
Abstract in English
In this work we describe the results of the paper [25]. In [25] the authors prove existence of global attractors for the following semilinear damped wave equation '\épsilon u IND. t't + 'alpha'(x)u IND. t' + 'beta' (x)u - '\SIGMA SOBRE i, j '\PARTIAL IND. i' ('a IND. i j' (x) '\PARTIAL IND. j u') = f (x, u), x 'IT BELONGS' 'ÔMEGA', t 'IT BELONGS' [0, 'INFINITY'), u(x,t), x 'IT BELONGS' '\PARTIAL ÔMEGA', t 'IT BELONGS' [), 'INFINITY'0 on an arbitrary domain 'OMEGA'
 
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Ariadnerevisada.pdf (832.74 Kbytes)
Publishing Date
2013-06-07
 
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