基于Eringen非局部弹性的双温度变导热微极热扩散介质响应动力学分析

IF 2.6 Q2 THERMODYNAMICS
Heat Transfer Pub Date : 2025-03-25 DOI:10.1002/htj.23330
Sonal Jhajhria, Sunita Deswal, Sandeep Singh Sheoran
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引用次数: 0

摘要

本研究对双温度变导热的非局部微极热扩散介质在机械载荷作用下的瞬态扰动分析具有启发意义。理论模型是在Eringen的非局部弹性理论和Green-Lindsay理论的框架下建立的。通过解决科学和工程领域的问题,该数学模型有可能刺激为现实世界的应用量身定制的先进材料和设备的设计和优化的实际创新。通过对时空域的位移分量、应力、温度和浓度进行正态分析,得到了解析解。利用MATLAB软件对镁晶体材料进行了数值模拟,研究了不同参数对材料热物理量的影响,并以图形形式说明了模拟结果。图形化结果表明,微极性和扩散率对物理场有显著影响。热导率的变化对温度场的影响越来越大,这表明了该参数的重要性。通过对广义热弹性的两温理论和一温理论的比较分析,发现构成该模型的各种物理量的量级存在显著差异。结果表明,所有的分布都被限制在一个有界的区域内,表明热弹性信号的速度有限。从本研究中得出了一些特别值得注意的具体案例。据作者所知,目前还没有研究强调具有两个温度和可变导热系数的非局部微结构热扩散介质的动态响应,这显著地定义了所进行研究的新颖性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Dynamical Analysis of Response in a Micropolar Thermodiffusive Medium With Two Temperatures and Variable Thermal Conductivity Based on Eringen's Nonlocal Elasticity

The present study enlightens the analysis of transient disturbances in a nonlocal micropolar thermodiffusive medium with two temperatures and variable thermal conductivity on account of mechanical load. The theoretical model is established in the framework of Eringen's nonlocal elasticity theory and Green–Lindsay theory. By addressing scientific and engineering domains, the mathematical model holds the potential to stimulate practical innovations in the design and optimization of advanced materials and devices tailored for real-world applications. The analytical solution is procured by employing normal mode analysis for the displacement components, stresses, temperatures, and concentration in the space–time domain. A numerical simulation for magnesium crystal material is carried out using MATLAB software to investigate the impacts of various parameters on thermophysical quantities, and the outcomes are illustrated graphically. The graphical results demonstrate that micropolarity and diffusivity have significant effects on the physical fields. Temperature fields are increasingly influenced by variable thermal conductivity, which signifies the importance of this parameter. A comparative analysis of the two-temperature theory and one-temperature theory of generalized thermoelasticity presents a significant difference in the magnitudes of various physical quantities constituting the model. The results reveal that all the distributions are restricted in a bounded region, exhibiting the finite speed of thermoelastic signals. Some specific cases have been derived from the present study that are particularly noteworthy. To the best of the authors' knowledge, no research emphasizing dynamic response in a nonlocal microstructured thermodiffusive medium with two temperatures and variable thermal conductivity has been conducted, which significantly defines the novelty of the conducted research.

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来源期刊
Heat Transfer
Heat Transfer THERMODYNAMICS-
CiteScore
6.30
自引率
19.40%
发文量
342
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