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A simplified approach for the thermoelastic large deflection in the thin clamped annular sector plate

机译:薄夹环形扇形板中热弹性大挠度的简化方法

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摘要

The present article is concerned with analysis of large deflection of a heated thin annular sector plate with clamped edges under transient temperature distribution using Berger's approximate methods. The prescribed surface temperature is at the top face of the plate whereas the bottom face is kept at zero temperature. In this study, the Laplace transformas well as the classical method have been used for the solution of heat conduction equation. The thermal moment is derived on the basis of temperature distribution, and its stresses are obtained using resultant bending moment and resultant forces per unit length. The calculations are obtained for the aluminium plate in the form of an infinite series involving Bessel functions, and the numerical results for temperature, deflection, resultant bending moments, and thermal stresses have been illustrated by graphs.
机译:本文涉及使用Berger近似方法分析瞬态温度分布下带有夹边的加热薄环形扇形板的大挠度。规定的表面温度在板的顶面,而底面则保持在零温度。在这项研究中,拉普拉斯变换以及经典方法已用于热传导方程的求解。根据温度分布导出热矩,并使用合成弯矩和每单位长度的合力获得其应力。以涉及贝塞尔函数的无穷级数形式获得了铝板的计算结果,并通过图表说明了温度,挠度,合成弯矩和热应力的数值结果。

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