首页> 外文期刊>Journal of thermal stresses >A PROBLEM ON THERMOELASTIC INTERACTIONS IN AN INFINITE MEDIUM WITH A CYLINDRICAL HOLE IN GENERALIZED THERMOELASTICITY III
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A PROBLEM ON THERMOELASTIC INTERACTIONS IN AN INFINITE MEDIUM WITH A CYLINDRICAL HOLE IN GENERALIZED THERMOELASTICITY III

机译:广义热弹性中具有圆柱孔的无限介质中的热弹性相互作用问题

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The aim of the present article is to study the thermoelastic interactions in an infinite elastic medium with a cylindrical hole in the context of generalized thermoelasticity III, recently developed by Green and Nagdhi . The boundary of the hole is assumed to be stress free and is subjected to a ramp type heating. In order to make a comparison between this thermoelastic model with other thermoelastic models, the problem is formulated on the basis of three different theories of thermoelasticity, namely: the extended thermoelasticity proposed by Lord and Shulman , the thermoelasticity without energy dissipation (Green and Nagdhi ) and thermoelasticity with energy dissipation (thermoelasticity type III ) in a unified way. The solutions for displacement, temperature and stresses are obtained with the help of Laplace transform procedure. Firstly the short time approximated solutions for three different theories have been obtained analytically. Then following a numerical method for the inversion of Laplace transforms, the numerical values of the physical quantities are also computed for the copper material and results are displayed in graphical forms to compare the results obtained from different models of generalized thermoelasticity.
机译:本文的目的是研究由Green和Nagdhi最近开发的广义热弹性III背景下具有圆柱孔的无限弹性介质中的热弹性相互作用。孔的边界被假定为无应力,并且经受了斜坡式加热。为了将这种热弹性模型与其他热弹性模型进行比较,该问题是基于三种不同的热弹性理论提出的:Lord和Shulman提出的扩展热弹性,无能量耗散的热弹性(Green和Nagdhi)以及具有能量耗散的热弹性(III型热弹性)。借助拉普拉斯变换过程获得位移,温度和应力的解。首先,通过分析获得了针对三种不同理论的短时近似解。然后,采用一种数值方法对Laplace变换进行反演,还为铜材料计算了物理量的数值,并以图形形式显示了结果,以比较从广义热弹性的不同模型获得的结果。

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