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Uniform stabilization of a quasilinear plate model in hyperbolic thermoelasticity

机译:拟线性板模型在双曲热弹性中的一致稳定

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摘要

We study dynamic elastic deformations of a quasilinear plate model of Timoshenko's type under thermal effects, which are modeled by Cattaneo's law. We prove uniform exponential stabilization of the total energy as time approaches infinity. We show global wellposedeness of the model and build a convenient Lyapunov function, which allow us to conclude the main result of this work. Copyright (c) 2015 John Wiley & Sons, Ltd.
机译:我们研究了根据热力学定律模拟的蒂莫申科型准线性板模型在热效应下的动态弹性变形。我们证明了随着时间趋近无穷,总能量的均匀指数稳定。我们展示了该模型的全局适定性,并建立了一个方便的Lyapunov函数,使我们可以得出这项工作的主要结果。版权所有(c)2015 John Wiley&Sons,Ltd.

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