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Global attractors for piezoelectric solids [PDF]
The Galerkin method is applied to study an hyperbolic-elliptic initial-boundary value problem in the theory of piezoelectric solids. We prove that the semigroup generated by the corresponding dynamical system has a global attractor.
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, 2017
In this paper, we are concerned with infinite dimensional dynamical systems in time-dependent space. First, we characterize some necessary and sufficient conditions for the existence of the time-dependent global attractor by using a measure of ...
Fengjuan Meng, Cuncai Liu
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In this paper, we are concerned with infinite dimensional dynamical systems in time-dependent space. First, we characterize some necessary and sufficient conditions for the existence of the time-dependent global attractor by using a measure of ...
Fengjuan Meng, Cuncai Liu
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The global attractor for a suspension bridge with memory and partially hinged boundary conditions
, 2017Recently, Ferrero and Gazzola, [Disc. Cont. Dyn. Syst. 35: 5879–5908 (2015)], suggested and investigated a rectangular plate model describing the statics and dynamics of a suspension bridge.
S. Messaoudi+3 more
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Global attractors in electrohydrodynamics
International Journal of Engineering Science, 1997The Faedo-Galerkin method is applied to study an initial-boundary value problem in electrohydrodynamics. We prove that the semigroup generated by the corresponding dynamical system has a global attractor of finite Hausdorff dimension.
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Time-dependent global attractor for the nonclassical diffusion equations
, 2015In this article, we consider the longtime behavior for the non classical diffusion equation on a bounded domain . We first prove the existence of time-dependent global attractors in , and then, we obtain the regularity of the time-dependent global ...
Tao Ding, Yong-feng Liu
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Global well‐posedness and global attractor of fourth order semilinear parabolic equation
, 2015We study the initial boundary value problem of a class of fourth order semilinear parabolic equations. Global existence and nonexistence of solutions with initial data in the potential well are derived.
Runzhang Xu+3 more
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Cycles and Global Attractors of Reaction Systems
2014Reaction systems are a recent formal model inspired by the chemical reactions that happen inside cells and possess many different dynamical behaviours. In this work we continue a recent investigation of the complexity of detecting some interesting dynamical behaviours in reaction system. We prove that detecting global behaviours such as the presence of
Formenti, E+2 more
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2020
The second chapter of this book is dedicated to the study of different kinds of dissipativity for dynamical systems (both autonomous and nonautonomous): point, compact, local, bounded, and weak. Criteria for point, compact, and local dissipativity are given.
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The second chapter of this book is dedicated to the study of different kinds of dissipativity for dynamical systems (both autonomous and nonautonomous): point, compact, local, bounded, and weak. Criteria for point, compact, and local dissipativity are given.
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Higher regularity of global attractor for a damped Benjamin–Bona–Mahony equation on R
, 2015For one-dimensional damped Benjamin–Bona–Mahony equation, a recent result claimed that there exists a global attractor in , in fact the attractor is smoother and it belongs to for every .
Yantao Guo, Ming Wang, Yanbin Tang
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, 2015
We study the long-time behavior of the solutions to a nonlinear damped driven Schrodinger type equation with quadratic potential on a strip. We prove that this behavior is described by a regular compact global attractor with finite fractal dimension.
B. Alouini
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We study the long-time behavior of the solutions to a nonlinear damped driven Schrodinger type equation with quadratic potential on a strip. We prove that this behavior is described by a regular compact global attractor with finite fractal dimension.
B. Alouini
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