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Abstract

The hydrodynamic flow, called the ablative heat wave, from a dense body which is suddenly brought into contact with a thermal bath with a temperature of the order of 10**5-10**8 degrees K is investigated theoretically. It is shown that the hydrodynamic equations with nonlinear conduction admit a self-similar solution of the asymptotic type, i.e., approached by the flow for t --> infinite. Self-similarity is a consequence of the fact that the solid may be considered as infinitely dense in this limit, even for a bath temperature varying in time according to T+- t**tau (within certain limits for tau). The self-similar solution is calculated in detail, and scaling relations for the hydrodynamic variables are given. Numerical values are obtained for the radiative heating of gold. The range of validity of the solution is discussed.

Additional information

Authors: PAKULA R, MAX-PLANCK-INSTITUT FUER QUANTENOPTIK, GARCHING BEI MUENCHEN (GERMANY);SIGEL R MAX-PLANCK-INSTITUT FUER QUANTENOPTIK, GARCHING BEI MUENCHEN (GERMANY), MAX-PLANCK-INSTITUT FUER QUANTENOPTIK, GARCHING BEI MUENCHEN (GERMANY)
Bibliographic Reference: PHYSICS OF FLUIDS, VOL. 28 (1985). NO.1 PP. 232-244
Record Number: 1989123073300 / Last updated on: 1987-01-01
Category: PUBLICATION
Available languages: en