Abstract:
The Lord–Shulman theory of generalized thermoelasticity based on a memory-dependent derivative is employed to study the propagation of plane harmonic waves in a two-dimensional semi-infinite thermoelastic medium. The numerical solution is analyzed for various values of the time delay parameter.
This publication is cited in the following 8 articles:
Iqbal Kaur, Kulvinder Singh, “Forced Flexural Vibrations due to Time-Harmonic Source in a Thin Nonlocal Rectangular Plate with Memory-Dependent Derivative”, Mech. Solids, 58:4 (2023), 1257
Iqbal Kaur, Kulvinder Singh, “Stoneley wave propagation in transversely isotropic thermoelastic rotating medium with memory-dependent derivative and two temperature”, Arch Appl Mech, 93:9 (2023), 3313
Iqbal Kaur, Kulvinder Singh, “Study of a time-harmonic load on a Kirchhoff–Love plate with modified thermoelasticity theory using higher-order memory-dependent derivatives”, Mech Time-Depend Mater, 2023
M.S. Barak, Rajesh Kumar, Rajneesh Kumar, Vipin Gupta, “The effect of memory and stiffness on energy ratios at the interface of distinct media”, MMMS, 19:3 (2023), 464
Iqbal Kaur, Kulvinder Singh, “An investigation on responses of thermoelastic interactions of transversely isotropic thick circular plate due to ring load with memory-dependent derivatives”, SN Appl. Sci., 5:4 (2023)
Indranil Sarkar, “Temperature-Rate Dependence Thermoelasticity Theory with Memory-Dependent Derivative: Stability and Uniqueness”, J. Eng. Mech., 147:3 (2021)
Iqbal Kaur, Parveen Lata, Kulvinder Singh, “Effect of memory dependent derivative on forced transverse vibrations in transversely isotropic thermoelastic cantilever nano-Beam with two temperature”, Applied Mathematical Modelling, 88 (2020), 83
Iqbal Kaur, Parveen Lata, Kulvinder Singh, “Memory-dependent derivative approach on magneto-thermoelastic transversely isotropic medium with two temperatures”, Int J Mech Mater Eng, 15:1 (2020)