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On a thermoelastic material having a dipolar structure and microtemperatures

机译:在具有偶极结构和微型运动的热弹性材料上

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In this study we formulate the mixed initial boundary value problem for a dipolar thermoelastic material whose micro-particles possess microtemperatures. Then this mixed problem is transformed in a Cauchy problem attached to a temporally equation of evolution on a specific Hilbert space, which will be suitably chosen. As such, we will be able to use certain results specific to the theory of the semigroups of contractions in order to obtain the existence and uniqueness of the solution for our problem. The theory of semigroups also facilitates our approach regarding the continuous dependence of the solution upon initial data and loads. Finally, we reduce our model to the isotropic case and perform numerical simulations for the corresponding system of partial differential equations by means of the finite element method. (C) 2019 Elsevier Inc. All rights reserved.
机译:在这项研究中,我们为偶极热弹性材料制定了混合初始边值问题,其微粒具有微观术。 Then this mixed problem is transformed in a Cauchy problem attached to a temporally equation of evolution on a specific Hilbert space, which will be suitably chosen. 因此,我们将能够使用特定的结果,以获得收缩的半群理论,以便获得解决方案的存在性和唯一性。 半群理论还促进了我们对溶液对初始数据和负载的连续依赖性的方法。 最后,我们通过有限元方法将我们的模型降低到各向同性案例,并对局部微分方程的相应系统进行数值模拟。 (c)2019 Elsevier Inc.保留所有权利。

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