The paper deals with the temperature distribution in multi-layered human skin and subcutaneous tissues (SST). The model suggests the solution of parabolic heat equation together with the boundary conditions for the temperature distribution in SST by assuming the thermal conductivity as a function of temperature. The model formulation is based on singular non-linear boundary value problem and has been solved using finite difference method. The numerical results were found similar to clinical and computationalresults.
Khanday, M. (2024). Numerical study of partial differential equations to estimate thermoregulation in human dermal regions for temperature-dependent thermal conductivity. Journal of the Egyptian Mathematical Society, 22(1), 152-155. doi: 10.1016/j.joems.2013.05.006
MLA
M.A. Khanday. "Numerical study of partial differential equations to estimate thermoregulation in human dermal regions for temperature-dependent thermal conductivity", Journal of the Egyptian Mathematical Society, 22, 1, 2024, 152-155. doi: 10.1016/j.joems.2013.05.006
HARVARD
Khanday, M. (2024). 'Numerical study of partial differential equations to estimate thermoregulation in human dermal regions for temperature-dependent thermal conductivity', Journal of the Egyptian Mathematical Society, 22(1), pp. 152-155. doi: 10.1016/j.joems.2013.05.006
VANCOUVER
Khanday, M. Numerical study of partial differential equations to estimate thermoregulation in human dermal regions for temperature-dependent thermal conductivity. Journal of the Egyptian Mathematical Society, 2024; 22(1): 152-155. doi: 10.1016/j.joems.2013.05.006
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