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An extended thermal-medium crack model

机译:扩展的热介质裂纹模型

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HighlightsAn extended thermal-medium crack model is proposed.The thermoelastic fields induced by a penny-shaped crack are obtained explicitly.Numerical results are reported to show the effects of thermal conductivity of crack interior.AbstractIt is important to investigate the effects of heat conduction of crack interior on thermoelastic fields of a cracked material. In this paper, an extended thermal-medium crack model is proposed to address the influences of the thermal conductivity inside an opening crack on the induced thermoelastic fields. Then the problem of a penny-shaped crack in a transversely isotropic material is investigated under applied mechanical and uniform heat flow loadings. Based on the Hankel transform technique, the governing partial differential equations are transformed to ordinary differential equations, then to a system of coupled dual integral equations. The thermoelastic fields around the penny-shaped crack are obtained explicitly by solving the derived dual integral equations. Numerical results are reported to show the influences of the thermal conductivity of crack interior on partial insulation coefficient, temperature change across crack and thermal stress intensity factor. As compared to the known thermal-medium crack model, the proposed one exhibits more applicability.
机译: 突出显示 提出了扩展的热介质裂纹模型。 由一分钱形裂缝引起的热弹性场被明确获得。 < / ce:list-item> 报告了数值结果来显示裂纹内部的导热性。 摘要 它研究裂纹内部的热传导对裂纹材料的热弹性场的影响非常重要。在本文中,提出了扩展的热介质裂纹模型,以解决开口裂纹内部的导热系数对感应热弹性场的影响。然后研究了在施加机械力和均匀热流载荷的情况下,横向各向同性材料中的细小形状裂纹的问题。基于汉克尔变换技术,将控制的偏微分方程转换为常微分方程,然后转换为耦合对偶积分方程组。通过求解导出的对偶积分方程,可以清楚地获得一角形裂纹周围的热弹性场。数值结果表明,裂纹内部的热导率对部分绝缘系数,裂纹温度变化和热应力强度因子的影响。与已知的热介质裂纹模型相比,该模型具有更高的适用性。

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