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机构地区:[1]DepartmentofMathematics,GuangzhouUniversity,Guangzhou510405,China [2]InstituteofAppliedPhysicsandComputationalMathematics,P.O.Box8009,Beijing100088,China
出 处:《Acta Mathematicae Applicatae Sinica》2004年第2期247-256,共10页应用数学学报(英文版)
基 金:Supported by the National Natural Science Foundation of China (No.10271034)
摘 要:This paper deals with the asymptotic behavior of solutions for the nonlinear Sobolev-Galpernequations.We first show the existence of the global weak attractor in H^2(Ω)∩H_0~1(Ω) for the equations.Andthen by an energy equation we prove that the global weak attractor is actually the global strong attractor.Thefinite-dimensionality of the global attractor is also established.This paper deals with the asymptotic behavior of solutions for the nonlinear Sobolev-Galpernequations.We first show the existence of the global weak attractor in H^2(Ω)∩H_0~1(Ω) for the equations.Andthen by an energy equation we prove that the global weak attractor is actually the global strong attractor.Thefinite-dimensionality of the global attractor is also established.
关 键 词:Nonlinear Sobolev-Galpern equations asymptotic behavior global attractor energy equation weak continuity
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