辐射边界条件下厚板的热弹性分析

IF 0.9 Q4 THERMODYNAMICS International Journal of Thermodynamics Pub Date : 2023-04-04 DOI:10.5541/ijot.1170342
G. Dhameja, L. Khalsa, V Varghese
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引用次数: 0

摘要

考虑了具有源函数的有限厚圆板热弹性响应的分数阶Cattaneo模型。厚板上下表面受辐射型边界条件,其曲面保持零温度。利用积分变换理论求解了广义分数阶cattaneo型、经典Cattaneo-Vernotte和傅里叶热传导模型。热弹性位移势的位移分量解析表达式并对热应力分布进行了计算和图解。研究了分数阶参量和弛豫时间对温度场及其热应力的影响。结果表明,分数阶参数越高,热响应越高。松弛期越大,热流在厚结构上传播的时间越长。
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Thermoelastic Analysis For A Thick Plate Under The Radiation Boundary Conditions
A fractional Cattaneo model for studying the thermoelastic response for a finite thick circular plate with source function is considered. The thick plate is subjected to radiation-type boundary conditions on the upper and lower surfaces, and its curved surface is kept at zero temperature. The theory of integral transformations is used to solve the generalized fractional Cattaneo-type, classical Cattaneo-Vernotte and Fourier heat conduction model. The analytical expressions of displacement components using thermoelastic displacement potentials; and thermal-stress distribution are computed and depicted graphically. The effects of the fractional-order parameter and the relaxation time on the temperature fields and their thermal stresses are investigated. The findings show that the higher the fractional-order parameter, the higher the thermal response. The greater the relaxation period, the longer the heat flux propagates on thick structures.
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来源期刊
CiteScore
1.50
自引率
12.50%
发文量
35
期刊介绍: The purpose and scope of the International Journal of Thermodynamics is · to provide a forum for the publication of original theoretical and applied work in the field of thermodynamics as it relates to systems, states, processes, and both non-equilibrium and equilibrium phenomena at all temporal and spatial scales. · to provide a multidisciplinary and international platform for the dissemination to academia and industry of both scientific and engineering contributions, which touch upon a broad class of disciplines that are foundationally linked to thermodynamics and the methods and analyses derived there from. · to assess how both the first and particularly the second laws of thermodynamics touch upon these disciplines. · to highlight innovative & pioneer research in the field of thermodynamics in the following subjects (but not limited to the following, novel research in new areas are strongly suggested): o Entropy in thermodynamics and information theory. o Thermodynamics in process intensification. o Biothermodynamics (topics such as self-organization far from equilibrium etc.) o Thermodynamics of nonadditive systems. o Nonequilibrium thermal complex systems. o Sustainable design and thermodynamics. o Engineering thermodynamics. o Energy.
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