首页> 外文期刊>Механика композитных материалов: Науч.-теорет. журн. >CALCULATION OF THE THERMOELASTOPLASTIC NONAXISYMMETRIC STRESS-STRAIN STATE OF LAYERED ORTHOTROPIC SHELLS OF REVOLUTION
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CALCULATION OF THE THERMOELASTOPLASTIC NONAXISYMMETRIC STRESS-STRAIN STATE OF LAYERED ORTHOTROPIC SHELLS OF REVOLUTION

机译:层状各向同性旋转壳的热弹性体非对称对称应力-应变状态的计算

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摘要

The methods for determining the nonaxisymmetric thermoelastoplastic stress-strain state of layered orthotropic shells of revolution have been developed. It is assumed that the layered package deforms without mutual slippage or separation of layers. The problem is solved using the geometrically nonlinear theory of shells based on the Kirchhoff-Love hypotheses. In the isotropic layers, plastic deformations may appear, whereas the orthotropic layers deform in the elastic region. It is assumed that the mechanical properties of the materials are temperature-dependent. The thermoplasticity equations are presented in the form corresponding to the method of additional deformations. The order of the system of partial differential equations obtained is reduced with the help of trigonometric series in the cyclic coordinate. The resulting systems of ordinary differential equations are solved by the Godunov technique of discrete orthogonalization. The nonaxisymmetric thermoelastoplastic stress-strain states of layered shells of revolution are considered as examples.
机译:已经开发出确定正交各向异性层状旋转壳的非轴对称热弹塑性应力-应变状态的方法。假定分层包装变形而不相互滑动或分层。该问题是使用基于Kirchhoff-Love假设的壳体几何非线性理论解决的。在各向同性层中,可能出现塑性变形,而正交各向异性层在弹性区域中变形。假定材料的机械性能取决于温度。热塑性方程式以对应于附加变形方法的形式表示。借助三角序列在循环坐标系中,降低了所获得的偏微分方程组的阶数。通过离散正交化的Godunov技术求解所得的常微分方程组。旋转壳​​层的非轴对称热弹塑性应力-应变状态被认为是示例。

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