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Perrollaz [30] studied the initial boundary value problem and asymptotical stabilization of solutions to equation (1.2) on (mathbb{S}).
The global asymptotical stabilization of solutions to the problem was established by means of a boundary feedback law.
In [26], the exact controllability and stabilization of solutions to the Korteweg-de Vries equation were established.
Glass [29] investigated the exact controllability and global asymptotical stabilization of solutions to the Camassa-Holm equation on (mathbb{S}) by means of a distributed control.
The main novelty in this paper is that the effects of the coefficients λ and β on the global existence and exponential asymptotical stabilization of solutions are given.
Our main results are the existence and uniqueness of global strong solutions, global weak solutions and the exponential asymptotical stabilization of solutions to the problem.
Similar(54)
Mean square stabilization of periodic solutions of stochastically forced nonlinear systems is considered.
The exponential asymptotical stabilization of weak solutions to the problem is established.
The exponential asymptotical stabilization of strong solutions to the problem was investigated.
Supposing that the initial functions are small perturbations of the constants we derive a priori estimates for the solution independent of, which we use in proving of the stabilization of the solution.
The [ch][dhp] was mixed with water in proportions that best the competing requirements of solubilization and stabilization of enzymes, solution properties, and process conditions.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com