[1] H. H. Pennes, Analysis of Tissue and Arterial Blood Temperatures in the Resting Human Forearm, Journal of Applied Physiology, Vol. 85, No. 1, pp. 5-34, 1998.
[2] C. Cattaneo, A Form of Heat-Conduction Equations Which Eliminates the Paradox of Instantaneous Propagation, Comptes Rendus, Vol. 247, pp. 431, 1958, 1958.
[3] P. Vernotte, Les paradoxes de la theorie continue de l'equation de la chaleur, Compt. Rendu, Vol. 246, pp. 3154-3155, 1958, 1958.
[4] D. Y. Tzou, The generalized lagging response in small-scale and high-rate heating, International Journal of Heat and Mass Transfer, Vol. 38, No. 17, pp. 3231-3240, 1995/11/01/, 1995.
[5] S. Wahyudi, F. Gapsari, Analysis of Temperature Distribution of Human Skin Tissue in Various Environmental Temperature with the Finite Volume Method, International Journal of Mechanical Engineering and Robotics Research, pp. 99-105, 01/01, 2022.
[6] S. K R, I. Ramarao, D. P.A, BIOHEAT TRANSFER EQUATION WITH TRANSIENT HEAT FLUX CONDITIONS TO SKIN TISSUE AN ANALYTICAL APPROACH, International Journal of Pure and Applied Mathematics, Vol. 120, pp. 871-879, 01/01, 2018.
[7] I. Kaur, P. Lata, K. S. Handa, Effects of Memory Dependent Derivative of Bio-heat Model in Skin Tissue exposed to Laser Radiation, EAI Endorsed Transactions on Pervasive Health and Technology, Vol. 6, pp. 164589, 07/13, 2018.
[8] M. B. Bera, M. Mondal, B. S. Mahapatra, G. Roymahapatra, P. Acharjya, Generalized theory of thermoelasticity in isotropic and homogenious thermoelastic solids, Turkish Journal of Computer and Mathematics Education (TURCOMAT), Vol. 11, No. 3, pp. 1877-1885, 2020.
[9] G. Oguntala, Y. Hu, G. Sobamowo, 2021, Computational Modelling of Dual-Phase Lag Bioheat Process in Cooling of Cutaneous Tissue Exposed to High Heating for Burn Injury Prediction,
[10] S. Ozen, S. Helhel, O. Cerezci, Heat analysis of biological tissue exposed to microwave by using thermal wave model of bio-heat transfer (TWMBT), Burns : journal of the International Society for Burn Injuries, Vol. 34, pp. 45-9, 03/01, 2008.
[11] I. Abbas, A. Abdalla, F. Anwar, H. Sapoor, A numerical solution of 2-D single-phase-lag (SPL) bio-heat model using alternating direction implicit (ADI) finite difference method, Sohag Journal of Sciences, Vol. 7, No. 3, pp. 131-141, 2022.
[12] M. Paruch, B. Mochnacki, Cattaneo-Vernotte bio-heat transfer equation. Identificaton of external heat flux and relaxation time in domain of heated skin tissue, Computer Assisted Mechanics and Engineering Sciences, Vol. 25, pp. 71-80, 2018.
[13] S. K. Sharma, D. Kumar, A Study on Non-Linear DPL Model for Describing Heat Transfer in Skin Tissue during Hyperthermia Treatment, Entropy, Vol. 22, No. 4, pp. 481, 2020.
[14] P. H. Ziaei, H. Moosavi, A. A. Moradi, Analysis of the dual phase lag bio-heat transfer equation with constant and time-dependent heat flux conditions on skin surface, Thermal Science, Vol. 20, pp. 1457-1472, 2016.
[15] M. Ezzat, Bio-thermo-mechanics behavior in living viscoelastic tissue under the fractional dual-phase-lag theory, Archive of Applied Mechanics, Vol. 91, 09/01, 2021.
[16] R. Kumar, R. Tiwari, A. Singhal, S. Mondal, Characterization of thermal damage of skin tissue subjected to moving heat source in the purview of dual phase lag theory with memory-dependent derivative, Waves in Random and Complex Media, 09/29, 2021.
[17] Y. Hu, X. Zhang, X.-F. Li, Thermoelastic response of skin using time-fractional dual-phase-lag bioheat heat transfer equation, Journal of Thermal Stresses, Vol. 45, pp. 597-615, 06/06, 2022.
[18] J. Zhou, J. K. Chen, Y. Zhang, Dual-Phase Lag Effects on Thermal Damage to Biological Tissues Caused By Laser Irradiation, Computers in biology and medicine, Vol. 39, pp. 286-93, 03/01, 2009.
[19] D. Kumar, S. Singh, K. Rai, Analysis of Classical Fourier, SPL and DPL Heat Transfer Model in Biological Tissues in Presence of Metabolic and External heat source, Heat and Mass Transfer Springer, Vol. 52, 06/24, 2015.
[20] R. Kumar, A. K. Vashisth, S. Ghangas, Analytical solution of bioheat transfer equation with variable thermal conductivity in skin, in Proceeding of.
[21] R. Fazlali, H. Ahmadikia, Analytical solution of thermal wave models on skin tissue under arbitrary periodic boundary conditions, International Journal of Thermophysics, Vol. 34, pp. 139-159, 2013.
[22] P. Forghani, H. Ahmadikia, A. Karimipour, Non-Fourier Boundary Conditions Effects on the Skin Tissue Temperature Response, Heat Transfer—Asian Research, Vol. 46, No. 1, pp. 29-48, 2017.
[23] M. A. Biot, Thermoelasticity and irreversible thermodynamics, Journal of applied physics, Vol. 27, No. 3, pp. 240-253, 1956.
[24] H. W. Lord, Y. Shulman, A generalized dynamical theory of thermoelasticity, Journal of the Mechanics and Physics of Solids, Vol. 15, No. 5, pp. 299-309, 1967.
[25] A. E. Green, K. Lindsay, Thermoelasticity, Journal of elasticity, Vol. 2, No. 1, pp. 1-7, 1972.
[26] A. Green, P. Naghdi, Thermoelasticity without energy dissipation, Journal of elasticity, Vol. 31, No. 3, pp. 189-208, 1993.
[27] A. Bagri, M. R. Eslami, Analysis of Thermoelastic Waves in Functionally Graded Hollow Spheres Based on the Green-Lindsay Theory, Journal of Thermal Stresses, Vol. 30, No. 12, pp. 1175-1193, 2007/10/30, 2007.
[28] A. Pramanik, S. Biswas, 2020, Eigenvalue approach to hyperbolic thermoelastic problem in porous orthotropic medium with Green- Lindsay model,
[29] S. Abo-Dahab, Green Lindsay Model on Propagation of Surface Waves in Magneto-Thermoelastic Materials with Voids and Initial Stress, Journal of Computational and Theoretical Nanoscience, vol. 11, issue 3, pp. 763-771, Vol. 11, pp. 763-771, 03/01, 2014.
[30] A. Kumar, O. N. Shivay, S. Mukhopadhyay, Infinite speed behavior of two-temperature Green–Lindsay thermoelasticity theory under temperature-dependent thermal conductivity, Zeitschrift für angewandte Mathematik und Physik, Vol. 70, 01/02, 2019.
[31] N. Sarkar, S. De, N. Sarkar, Modified Green–Lindsay model on the reflection and propagation of thermoelastic plane waves at an isothermal stress-free surface, Indian Journal of Physics, Vol. 94, pp. 1215-1225, 08/08, 2020.
[32] S. R. Choudhuri, On a thermoelastic three-phase-lag model, Journal of Thermal Stresses, Vol. 30, No. 3, pp. 231-238, 2007.
[33] A. Hobiny, F. Alzahrani, I. Abbas, Analytical Estimation of Temperature in Living Tissues Using the TPL Bioheat Model with Experimental Verification, Mathematics, Vol. 8, pp. 1188, 07/19, 2020.
[34] A. M. Zenkour, T. Saeed, A. A. Al-Raezah, A 1D thermoelastic response of skin tissue due to ramp-type heating via a fractional-order Lord–Shulman model, Journal of Computational Applied Mechanics, Vol. 54, No. 3, pp. 365-377, 2023.
[35] M. Sobhy, A. Zenkour, Refined Lord–Shulman Theory for 1D Response of Skin Tissue under Ramp-Type Heat, Materials, Vol. 15, pp. 6292, 09/10, 2022.
[36] A. Zenkour, T. Saeed, K. Alnefaie, Refined Green–Lindsay Model for the Response of Skin Tissue under a Ramp-Type Heating, Mathematics, Vol. 11, pp. 1437, 03/16, 2023.
[37] A. Zenkour, T. Saeed, A. Aati, Refined Dual-Phase-Lag Theory for the 1D Behavior of Skin Tissue under Ramp-Type Heating, Materials, Vol. 16, pp. 2421, 03/17, 2023.
[38] A. M. Zenkour, T. Saeed, A. M. Aati, Analyzing the Thermoelastic Responses of Biological Tissue Exposed to Thermal Shock Utilizing a Three-Phase Lag Theory, Journal of Computational Applied Mechanics, 2023.
[39] M. Aljadani, A. Zenkour, A Modified Two-Relaxation Thermoelastic Model for a Thermal Shock of Rotating Infinite Medium, Materials, Vol. 15, pp. 9056, 12/18, 2022.
[40] A. M. Zenkour, Exact coupled solution for photothermal semiconducting beams using a refined multi-phase-lag theory, Optics & Laser Technology, Vol. 128, pp. 106233, 2020/08/01/, 2020.
[41] A. M. Zenkour, H. F. El-Mekawy, On a multi-phase-lag model of coupled thermoelasticity, International Communications in Heat and Mass Transfer, Vol. 116, pp. 104722, 2020/07/01/, 2020.
[42] A. M. Zenkour, On Generalized Three-Phase-Lag Models in Photo-Thermoelasticity, International Journal of Applied Mechanics, Vol. 14, No. 02, pp. 2250005, 2022.
[43] A. M. Zenkour, Thermal diffusion of an unbounded solid with a spherical cavity via refined three-phase-lag Green–Naghdi models, Indian Journal of Physics, Vol. 96, No. 4, pp. 1087-1104, 2022/03/01, 2022.
[44] D. Y. Tzou, Experimental support for the lagging behavior in heat propagation, Journal of Thermophysics and Heat Transfer, Vol. 9, No. 4, pp. 686-693, 1995.
[45] G. Honig, U. Hirdes, A method for the numerical inversion of Laplace transforms, Journal of Computational and Applied Mathematics, Vol. 10, No. 1, pp. 113-132, 1984.
[46] Q. Zhang, Y. Sun, J. Yang, Bio-heat response of skin tissue based on three-phase-lag model, Scientific Reports, Vol. 10, No. 1, pp. 16421, 2020.
[47] T. Okabe, T. Fujimura, J. Okajima, S. Aiba, S. Maruyama, Non-invasive measurement of effective thermal conductivity of human skin with a guard-heated thermistor probe, International Journal of Heat and Mass Transfer, Vol. 126, pp. 625-635, 11/01, 2018.