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- W2112759982 abstract "By employing the two-sided Maxwellian in Maxwell's momentmethod a kinetic theory description is obtained of the flow generated by a step-function increase in the temperature of an infinite flat plate. Four moments are employed in order to satisfy the three conservationequations, plus one additional equation involving the heat flux in the direction normal to the plate. For a small temperature rise the equations are linearized, and closed-form solutions are obtained forsmall and large time in terms of the average collision time.Initially the disturbances propagate along two distinct characteristics, but the discontinuities across these waves damp out as time increases. At large time the main disturbance propagates with the isentropic sound speed. Solutions for mean normal velocity and temperature show the transition from the nearly collision-free regimeto the Navier-Stokes-Fourier regime, which is characterized by a boundary layer near the plate surface merging into a diffuse wave.The classical continuum equations, plus a temperature jump boundary condition, seem to be perfectly adequate to describe the flow beyond a few collision times, provided one accounts properly for the interaction between the inner thermal layer and the outer diffuse wave." @default.
- W2112759982 created "2016-06-24" @default.
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- W2112759982 date "1963-07-15" @default.
- W2112759982 modified "2023-09-27" @default.
- W2112759982 title "Flow Generated by a Suddenly Heated Flat Plate" @default.
- W2112759982 doi "https://doi.org/10.7907/cpqd-rq29." @default.
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