Abstract <p>Heat transfer in media where thermal perturbations travel at finite speed is considered. The mathematical model employed is based on a hyperbolic heat conduction equation with convective–conductive heat transfer. Two cases are analyzed: wave heat transfer in bodies under intense heating (heat shock) when acidic media flow around aerospace systems; and wave heat transfer in bodies with nonlinear thermal conductivity. Integral Laplace transformation with respect to the time and the convolution integral are employed in the solution. As a result, the temperature field is determined as a function of the coordinate and the time.</p>

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Wave Heat Transfer in Shielding under Intense Heating

  • O. V. Tushavina

摘要

Abstract

Heat transfer in media where thermal perturbations travel at finite speed is considered. The mathematical model employed is based on a hyperbolic heat conduction equation with convective–conductive heat transfer. Two cases are analyzed: wave heat transfer in bodies under intense heating (heat shock) when acidic media flow around aerospace systems; and wave heat transfer in bodies with nonlinear thermal conductivity. Integral Laplace transformation with respect to the time and the convolution integral are employed in the solution. As a result, the temperature field is determined as a function of the coordinate and the time.