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Nonlocal Magneto-Thermoelastic Interactions in a Thin Slim Strip Due to a Moving Heat Source Via a Refined Lord–Shulman Theory | ||
| Journal of Computational Applied Mechanics | ||
| دوره 56، شماره 2، تیر 2025، صفحه 345-363 اصل مقاله (2.09 M) | ||
| نوع مقاله: Research Paper | ||
| شناسه دیجیتال (DOI): 10.22059/jcamech.2025.391218.1390 | ||
| نویسندگان | ||
| Maryam H. Aljadani1؛ Hamada F. El-Mekawy2؛ Zahra S. Hafed3؛ Ashraf M. Zenkour* 4، 5 | ||
| 1Department of Mathematics, Jamoum University College, Umm Al-Qura University, Makkah 21421, Saudi Arabia | ||
| 2Department of Management Information Systems, College of Business and Economics, Qassim University, Buraidah 51452, P.O. Box 6666, Saudi Arabia | ||
| 3Department of Mathematics, Faculty of Science, King Khalid University, Abha, 21589, Saudi Arabia | ||
| 4Department of Mathematics, Faculty of Science, King Abdulaziz University, Jeddah 21589, Saudi Arabia | ||
| 5Department of Mathematics, Faculty of Science, Kafrelsheikh University, Kafrelsheikh 33516, Egypt | ||
| چکیده | ||
| In this article, a new nonlocal model of the heat equation based on Eringen’s nonlocal elasticity and Lord–Shulman one relaxation time is introduced. The thermoelastic communications in an isotropic, homogeneous thin slim strip under a traveling heat source and placed in a magnetic field are studied. The Laplace transform technique is adopted to get the transform domain solution in a closed form. The outcomes of all variables are determined in the Laplace domain and then they are transferred to the physical domain by employing its fast inversion technique. The impacts of the nonlocal index and applied magnetic field in addition to the speed of the heat source parameter on the quantities are discussed in detail. The current analysis is believed to be beneficial for the theoretical formulation of thermoelastic analyses at the nanoscale, and the outcomes are useful to the practical design of nanosized configurations in thermal environments. | ||
| کلیدواژهها | ||
| Nonlocal thermoelasticity؛ thin slim strip؛ moving heat source؛ magnetic field؛ LS theory | ||
| مراجع | ||
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[1] A. C. Eringen, Nonlocal polar elastic continua, International Journal of Engineering Science, Vol. 10, pp. 1-16, 1972.
[2] A. C. Eringen, On differential equations of nonlocal elasticity and solutions of screw dislocation and surface waves, Journal of Applied Physics, Vol. 54, pp. 4703-4710, 1983.
[3] A. C. Eringen, D. Edelen, On nonlocal elasticity, International Journal of Engineering Science, Vol. 10, pp. 233-248, 1972.
[4] A. E. Abouelregal, B. O. Mohamed, Fractional order thermoelasticity for a functionally graded thermoelastic nanobeam induced by a sinusoidal pulse heating, Journal of Computational and Theoretical Nanoscience, Vol. 15, pp. 1233-1242, 2018.
[5] A. E. Abouelregal, A. M. Zenkour, Thermoelastic response of nanobeam resonators subjected to exponential decaying time varying load, Journal of Theoretical and Applied Mechanics, Vol. 55, pp. 937-948, 2017.
[6] A. E. Abouelregal, A. M. Zenkour, Nonlocal thermoelastic model for temperature-dependent thermal conductivity nanobeams due to dynamic varying loads, Microsystem Technologies, Vol. 24, pp. 1189-1199, 2018.
[7] J. Afzali, Z. Alemipour, M. Hesam, High resolution image with multi-wall carbon nanotube atomic force microscopy tip (research note), International Journal of Engineering, Vol. 26, pp. 671-676, 2013.
[8] J. W. R. S. Dhaliwal, Uniqueness in generalized nonlocal thermoelasticity, Journal of Thermal Stresses, Vol. 16, pp. 71-77, 1993.
[9] E. Inan, A. Eringen, Nonlocal theory of wave propagation in thermoelastic plates, International Journal of Engineering Science, Vol. 29, pp. 831-843, 1991.
[10] Z. Khisaeva, M. Ostoja-Starzewski, Thermoelastic damping in nanomechanical resonators with finite wave speeds, Journal of Thermal Stresses, Vol. 29, pp. 201-216, 2006.
[11] C. C. Koutsoumaris, K. Eptaimeros, G. Tsamasphyros, A different approach to Eringen's nonlocal integral stress model with applications for beams, International Journal of Solids and Structures, Vol. 112, pp. 222-238, 2017.
[12] K. Liew, Y. Zhang, L. Zhang, Nonlocal elasticity theory for graphene modeling and simulation: prospects and challenges, Journal of Modeling in Mechanics and Materials, Vol. 1, pp., 2017.
[13] H. W. Lord, Y. Shulman, A generalized dynamical theory of thermoelasticity, Journal of the Mechanics and Physics of Solids, Vol. 15, pp. 299-309, 1967.
[14] K. Rajneesh, M. Aseem, R. Rekha, Transient analysis of nonolocal microstretch thermoelastic thick circular plate with phase lags, Mediterranean Journal of Modeling and Simulation, Vol. 9, pp. 025-042, 2018.
[15] P. Ribeiro, Non-local effects on the non-linear modes of vibration of carbon nanotubes under electrostatic actuation, International Journal of Non-Linear Mechanics, Vol. 87, pp. 1-20, 2016.
[16] A. Zenkour, A. Abouelregal, Magnetothermoelastic Interaction in a Rod of Finite Length Subjected to Moving Heat Sources Via Eringen’s Nonlocal Model, Journal of Engineering Physics and Thermophysics, Vol. 95, pp. 651-661, 2022.
[17] A. M. Zenkour, A. E. Abouelregal, Nonlocal thermoelastic vibrations for variable thermal conductivity nanobeams due to harmonically varying heat, Journal of Vibroengineering, Vol. 16, pp. 3665-3678, 2014.
[18] A. M. Zenkour, A. E. Abouelregal, Nonlocal thermoelastic nanobeam subjected to a sinusoidal pulse heating and temperature-dependent physical properties, Microsystem Technologies, Vol. 21, pp. 1767-1776, 2015.
[19] A. M. Zenkour, A. E. Abouelregal, Nonlinear effects of thermo-sensitive nanobeams via a nonlocal thermoelasticity model with relaxation time, Microsystem Technologies, Vol. 22, pp. 2407-2415, 2016.
[20] N. Sarkar, Thermoelastic responses of a finite rod due to nonlocal heat conduction, Acta Mechanica, Vol. 231, pp. 947-955, 2020.
[21] E. Zarezadeh, V. Hosseini, A. Hadi, Torsional vibration of functionally graded nano-rod under magnetic field supported by a generalized torsional foundation based on nonlocal elasticity theory, Mechanics Based Design of Structures and Machines, Vol. 48, pp. 480-495, 2020.
[22] S. Mondal, Memory response for thermal distributions moving over a magneto-thermoelastic rod under Eringen’s nonlocal theory, Journal of Thermal Stresses, Vol. 43, pp. 72-89, 2020.
[23] F. S. Bayones, S. Mondal, S. M. Abo-Dahab, A. A. Kilany, Effect of moving heat source on a magneto-thermoelastic rod in the context of Eringen’s nonlocal theory under three-phase lag with a memory dependent derivative, Mechanics Based Design of Structures and Machines, Vol. 51, pp. 2501-2516, 2023.
[24] A. E. Abouelregal, Thermomagnetic behavior of a nonlocal finite elastic rod heated by a moving heat source via a fractional derivative heat equation with a non-singular kernel, Waves in Random and Complex Media, Vol. 5, pp. 3056-3076, 2024.
[25] N. Satish, S. Gunabal, K. B. Raju, S. Narendar, Thermoelastic damping in nonlocal rod using three-phase lag heat conduction model, Journal of Thermal Stresses, Vol. 44, pp. 955-969, 2021.
[26] T. He, L. Cao, A problem of generalized magneto-thermoelastic thin slim strip subjected to a moving heat source, Mathematical and Computer Modelling, Vol. 49, pp. 1710-1720, 2009.
[27] I. A. Abbas, The effects of relaxation times and a moving heat source on a two-temperature generalized thermoelastic thin slim strip, Canadian Journal of Physics, Vol. 93, pp. 585-590, 2015.
[28] C. Li, H. Guo, X. Tian, Soret effect on the shock responses of generalized diffusion-thermoelasticity, Journal of Thermal Stresses, Vol. 40, pp. 1563-1574, 2017.
[29] S. M. Abo-Dahab, A. E. Abouelregal, M. Marin, Generalized thermoelastic functionally graded on a thin slim strip non-Gaussian laser beam, Symmetry, Vol. 12, pp. 1094, 2020.
[30] M. H. Aljadani, A. M. Zenkour, Effect of hydrostatic initial stress on a rotating half-space in the context of a two-relaxation power-law model, Mathematics, Vol. 10, pp. 4727, 2022.
[31] M. H. Aljadani, A. M. Zenkour, A Modified Two-Relaxation Thermoelastic Model for a Thermal Shock of Rotating Infinite Medium, Materials, Vol. 15, pp. 9056, 2022.
[32] M. A. Kutbi, A. M. Zenkour, Thermomechanical waves in an axisymmetric rotating disk using refined Green–Naghdi models, International Journal of Applied Mechanics, Vol. 13, pp. 2150035, 2021.
[33] M. A. Kutbi, A. M. Zenkour, Thermoelastic interactions in an unbounded solid due to a continuous heat source using the modified TPL G–N model, Waves in Random and Complex Media, Vol. 32, pp. 1363-1384, 2022.
[34] A. M. Zenkour, Wave propagation of a gravitated piezo-thermoelastic half-space via a refined multi-phase-lags theory, Mechanics of Advanced Materials and Structures, Vol. 27, pp. 1923-1934, 2020.
[35] A. M. Zenkour, On generalized three-phase-lag models in photo-thermoelasticity, International Journal of Applied Mechanics, Vol. 14, pp. 2250005, 2022.
[36] M. A. Kutbi, A. M. Zenkour, Modified couple stress model for thermoelastic microbeams due to temperature pulse heating, Journal of Computational Applied Mechanics, Vol. 53, pp. 83-101, 2022.
[37] M. Sobhy, A. M. Zenkour, Refined Lord–Shulman theory for 1D response of skin tissue under ramp-type heat, Materials, Vol. 15, pp. 6292, 2022.
[38] M. A. Biot, Thermoelasticity and irreversible thermodynamics, Journal of Applied Physics, Vol. 27, pp. 240-253, 1956.
[39] G. Honig, U. Hirdes, A method for the numerical inversion of Laplace transforms, Journal of Computational and Applied Mathematics, Vol. 10, pp. 113-132, 1984. | ||
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