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Some asymptotic behaviors of the solution are derived for a linearized system.
The stability analysis is to investigate the behaviors of the solution sets and.
The conditions on the model parameters, for which the desirable behaviors of the solution of the system can be expected, are derived.
This indicates that, for the stochastic Schrödinger equation, the white noise rather than the potential determines the dynamical behaviors of the solution.
In this sense, Theorem 2.1 says that, for the stochastic Schrödinger equation (1.1) the white noise rather than the potential determines the dynamical behaviors of the solution.
In this paper we are interested in studying the blow-up properties of the solution and we will consider the effect of self-diffusion coefficients α 1 and α 2 on the long time behaviors of the solution.
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This study also considers the large time behaviors of the solutions.
The behavior of the solution is investigated analytically.
The behavior of the solution near the contact line is examined.
We study the behavior of the solution to the one-domain model analytically and numerically.
In the work [1], the auther studies the asymptotic behavior of the solution of the system.
More suggestions(18)
practices of the solution
patterns of the solution
behaviors of the response
behaviour of the solution
behaviors of the rock
behaviors of the brain
behaviors of the drug
behaviors of the battery
behaviors of the mobility
behaviors of the multilayer
behaviors of the antenna
behaviors of the polyborate
behaviors of the absorber
behaviors of the air-gun
behaviors of the sandwich
behaviors of the composite
behaviors of the lattice
behaviors of the novice
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