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首页> 外文期刊>Journal of Mathematical Sciences >COUPLED THERMOELASTICITY PROBLEM FOR MULTILAYER COMPOSITE SHELLS OF REVOLUTION. I. THEORETICAL ASPECTS OF THE PROBLEM
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COUPLED THERMOELASTICITY PROBLEM FOR MULTILAYER COMPOSITE SHELLS OF REVOLUTION. I. THEORETICAL ASPECTS OF THE PROBLEM

机译:多层旋转复合材料壳的耦合热弹性问题。一,问题的理论方面

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摘要

On the basis of a general integral form of the variational principle of the least possible dissipation of energy of the nonequilibrium thermodynamics, we deduce a nonclassical nonsteady heat-conduction equation for multilayer polyreinforced shells of any shape. A method for the determination of the integral heat conductivities of reinforced layers is developed and the effective constitutive equations for the description of its thermoelastic behavior are proposed. A nonclassical model of deformation of the multilayer shell and a nonlinear model of distribution of the heat flux along the thickness of the layer are formulated. This allows us to take into account the transverse shear strains and guarantee the conditions of thermomechanical contact of the layers and the conditions of thermomechanical loading on the face surfaces of the shell. We construct a closed system of differential equations with the corresponding initial and boundary conditions for a coupled problem of thermoelastic deformation of layered composite shells and plates.
机译:基于非平衡热力学中能量最少消耗的变分原理的一般积分形式,我们推导了任意形状的多层多层复合材料壳的非经典非稳态导热方程。提出了确定增强层整体热导率的方法,并提出了描述其热弹性行为的有效本构方程。建立了多层壳变形的非经典模型和沿着层厚度的热通量分布的非线性模型。这使我们能够考虑横向剪切应变,并保证各层的热机械接触条件和壳体端面上的热机械载荷条件。我们针对层状复合材料壳和板的热弹性变形耦合问题,构建了具有相应初始条件和边界条件的微分方程的封闭系统。

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  • 来源
    《Journal of Mathematical Sciences》 |2018年第2期|211-225|共15页
  • 作者单位

    Khristianovich Institute of Theoretical and Applied Mechanics, Siberian Division of RAS, Novosibirsk, Russia;

    Kuzbass State Technical University, Kemerovo, Russia;

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