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A Journal of Russian Academy of Sciences
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Aseem Miglani, Rajneesh Kumar, Amarjyot Kaur, and Monika Kalra, "A Dual-Phase-Lag Model of an Infinite Plate of a Thermoelastic Medium with Double-Porosity and Fractional Time Derivative," Mech. Solids. 60 (3), 2000-2017 (2025)
Year 2025 Volume 60 Number 3 Pages 2000-2017
DOI 10.1134/S0025654425600576
Title A Dual-Phase-Lag Model of an Infinite Plate of a Thermoelastic Medium with Double-Porosity and Fractional Time Derivative
Author(s) Aseem Miglani (Department of Mathematics, Chaudhary Devi Lal University, Sirsa, Haryana, 125055 India)
Rajneesh Kumar (Department of Mathematics, Kurukshetra University, Kurukshetra, Haryana, 136119 India)
Amarjyot Kaur (Department of Mathematics, Chaudhary Devi Lal University, Sirsa, Haryana, 125055 India, amar94jyot@gmail.com)
Monika Kalra (Department of Mathematics, Chandigarh University, Mohali, Punjab, 140113 India)
Abstract In this paper, we talked about the fractional thermoelastic deformation of double-porous material with two-phase-lag by using a mathematical model of an infinite plate that is being acted upon by a normal thermomechanical force. We have used the eigen-value method by applying the Laplace and Fourier transforms to solve the problem, which led to the finding of the transformed form of the solution. A computer program in MATLAB is used for the numerical inversion of the integral transforms to get the solution numerically for a certain model. We considered the numerical results and made graphs to show how the fractional order parameter and the double porous parameter changed the stress and temperature patterns. It is identified that the fractional order parameter and the medium’s double porosity have a substantial effect on the stress and temperature distribution in the plate.
Keywords Double-porosity, fractional thermoelastic, dual-phase-lag, plate, eigen-value approach
Received 06 February 2025Revised 07 March 2025Accepted 20 April 2025
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