Attractors for certain nonlinear problems of mathematical physics
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Publication:1103094
DOI10.1007/BF01094186zbMath0645.35011OpenAlexW2052924952MaRDI QIDQ1103094
Publication date: 1988
Published in: Journal of Soviet Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf01094186
existencequasilinear wave equationNavier-Stokes-Voigt equationspseudoparabolic equationscompact global attractorsstrong dissipative term
Related Items (11)
Attractors and dynamical systems generated by initial-boundary problems for the equations of motion of viscoelastic fluids ⋮ Boundary value problems for some classes of higher-order equations that are unsolved with respect to the highest derivative ⋮ Stabilization of nonlinear non-uniform piezoelectric beam with time-varying delay in distributed control input ⋮ Exponential attractor for the viscoelastic wave model with time-dependent memory kernels ⋮ Efficient and accurate numerical methods for nonlinear strongly damped wave equation in 2+1 dimensions ⋮ Pullback attractors for a non-autonomous generalized 2D parabolic system in an unbounded domain ⋮ Uniform attractors of 3D Navier-Stokes-Voigt equations with memory and singularly oscillating external forces ⋮ Robust exponential attractors for the strongly damped wave equation with memory. I. ⋮ Robust exponential attractors for the strongly damped wave equation with memory. II. ⋮ Global attractors and determining modes for the 3D Navier-Stokes-Voight equations ⋮ Asymptotic behavior of solutions for hyperbolic equations with time-dependent memory kernels
Cites Work
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- Attractivity properties of \(\alpha\)-contractions
- Regular attractors of semigroups and evolution equations
- A dynamical system generated by the Navier-Stokes equations
- The uniqueness and global solvability of boundary-value problems for the equations of motion for aqueous solutions of polymers
- Limiting behavior of strongly damped nonlinear wave equations
- Existence and Asymptotic Behavior for a Strongly Damped Nonlinear Wave Equation
- A Bifurcation Problem for a Nonlinear Hyperbolic Partial Differential Equation
- Functional differential equations
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