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EIGENVALUE APPROACH TO TWO DIMENSIONAL PROBLEM OF GENERALIZED THERMOELASTICITY FOR A HALF - SPACE WITH BODY-FORCE

机译:具有主体力的半空间广义热弹性二维问题的特征值法。

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摘要

The theory of generalized thermoelasticity is applied to a two-dimensional problem for a half-space under the action of body forces. The surface is stress free with thermal shock. Double integral transforms (Laplace transform for time variable and Fourier transform for space variable) are used and the resulting equations are written in the form of a vector-matrix differential equation. The solution of the vector-matrix differential equation in the transformed domain are obtained by eigenvalue approach. The inversion of the Laplace transform is carried out numerically by the Bellman method and computations are done by Mathematica software. Finally, numerical computations of the temperature distribution, displacement and stress components are made and represented graphically.
机译:广义热弹性理论被应用于体力作用下的半空间二维问题。该表面无热冲击应力。使用双重积分变换(用于时间变量的拉普拉斯变换和用于空间变量的傅立叶变换),并且所得的方程以矢量矩阵微分方程的形式编写。利用特征值方法获得了变换域中向量矩阵微分方程的解。拉普拉斯变换的反演通过Bellman方法进行数值计算,并通过Mathematica软件进行计算。最后,对温度分布,位移和应力分量进行了数值计算,并以图形方式表示。

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