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A new class of differential nonlinear system involving parabolic variational and history-dependent hemi-variational inequalities arising in contact mechanics

机译:一种新的差动非线性系统,涉及抛物线变分和历史依赖性HEMI - 变分不等式,在接触机构中产生

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This paper is devoted to study a new nonlinear system involving a parabolic variational inequality, a history-dependent hemi-variational inequality and a differential equation in Banach spaces. By employing the surjectivity argument and Banach's fixed point theorem, we derive a unique solvability theorem for such a problem under some mild conditions. Moreover, the main results are applied to obtain the unique solvability of a long memory elastic frictional contact problem with wear and damage. Finally, we use the fully discrete scheme to approximate the contact problem and provide the error estimates for numerical solutions. (C) 2021 Elsevier B.V. All rights reserved.
机译:本文致力于研究涉及抛物线变分不等式的新非线性系统,历史依赖性半变分不等式和Banach空间中的微分方程。 通过采用调查争论和Banach的定点定理,我们在一些温和条件下获得了这种问题的独特的可加工定理。 此外,应用主要结果以获得磨损和损坏的长记忆弹性摩擦接触问题的独特可解性。 最后,我们使用完全离散方案来近似接触问题,并为数字解决方案提供错误估计。 (c)2021 elestvier b.v.保留所有权利。

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