Exact(60)
Approximate controllability for one order nonlinear evolution equations with monotone operators was attained in [26].
In Section 3, we apply this method to the nonlinear evolution equations pointed out above.
He and Abdou [16] have used EFM to give new periodic solutions for nonlinear evolution equations.
Integrable systems and nonlinear evolution equations [1 9] have attracted much attention of mathematicians and physicists.
And he firstly found the phenomenon of vacuum isolating of solutions for nonlinear evolution equations.
Plasma bubbles result from nonlinear evolution of the Rayleigh-Taylor instability.
The elegant work of Fujita revealed a new phenomenon of nonlinear evolution equations.
The idea introduced in this paper can be applied to other nonlinear evolution equations.
Also, we consider the nonlinear evolution problems with a perturbation term which is multivalued.
The study of anti-periodic solutions for nonlinear evolution equations was initiated by Okochi [1].
In general, waves of finite amplitude governed by a nonlinear evolution equation are called nonlinear waves.
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