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A new two-temperature generalized magneto-thermoelastic 2D problems considering non-local effect and memory-dependent effect
Ma, Yongbin; Wang, Le
刊名Waves in Random and Complex Media
2022
关键词Inverse transforms Laplace transforms Thermoelasticity Laplace-Fourier transform Local memory Magnetothermal elasticity Memory-dependent differentiation Non-local effect Nonlocal Peak values Physical quantities Thermoelastics Two-temperature (2 T)
ISSN号1745-5030
DOI10.1080/17455030.2022.2072534
英文摘要Based on the two temperature generalized thermoelastic memory related differential theory, the nonlocal parametric thermal shock response of isotropic, uniform and fully conductive semi-infinite magneto-thermoelastic media is studied. The boundary of the medium is free and subjected to thermal shock varying with time. The governing equations are solved by Laplace transform, Fourier transform and inverse transform, and the dimensionless distribution laws of temperature, displacement and stress in semi-infinite volume are obtained. The results show that the peak value of each dimensionless physical quantity decreases with the increase of time delay factor. In addition, the change of nonlocal factor also has a significant impact on the peak value of each physical quantity. © 2022 Informa UK Limited, trading as Taylor & Francis Group.
语种英语
出版者Taylor and Francis Ltd.
内容类型期刊论文
源URL[http://ir.lut.edu.cn/handle/2XXMBERH/159089]  
专题理学院
作者单位School of Science, Lanzhou University of Technology, Lanzhou, China
推荐引用方式
GB/T 7714
Ma, Yongbin,Wang, Le. A new two-temperature generalized magneto-thermoelastic 2D problems considering non-local effect and memory-dependent effect[J]. Waves in Random and Complex Media,2022.
APA Ma, Yongbin,&Wang, Le.(2022).A new two-temperature generalized magneto-thermoelastic 2D problems considering non-local effect and memory-dependent effect.Waves in Random and Complex Media.
MLA Ma, Yongbin,et al."A new two-temperature generalized magneto-thermoelastic 2D problems considering non-local effect and memory-dependent effect".Waves in Random and Complex Media (2022).
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