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### Open Access Journals

CPAA

We consider a doubly nonlinear parabolic equation in $R^n$.
Under suitable hypotheses we prove that a semigroup generated by
this equation possesses a global attractor.

DCDS

In this paper the long time behaviour of the solutions of the 3-D
strongly damped wave equation is studied. It is shown that the
semigroup generated by this equation possesses a global attractor
in $H_{0}^{1}(\Omega )\times L_{2}(\Omega )$ and then it is proved
that this is also a global attractor in $(H^{2}(\Omega )\cap
H_{0}^{1}(\Omega ))\times H_{0}^{1}(\Omega )$.

DCDS

We prove the existence of attractors for higher dimensional wave equations
with nonlinear interior damping which grows faster than polynomials at
infinity.

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