The motion of a shock wave through a non-uniform one-dimensional medium in the case of arbitrary equation of state

Details The motion of a shock wave through a non-uniform one-dimensional medium in the case of arbitrary equation of state The motion of a shock wave through a non-uniform one-dimensional medium in the case of arbitrary equation of state

2005-04-03

arxiv.org/abs/physics/0504019v1

Proc. Third Int. Sakharov Conf. on Physics, Moskow, 2002

Physics

Fluid Dynamics

11 pages, 1 figure, 1 table

Scientific paper

The derivation of the equation of one-dimensional movement of a solitary shock wave is given. This derivation shows, that the differential equation of movement of a solitary plane shock wave in the channel with variable area, is exact, if simplifying assumptions, made during derivation, are realized. But these assumptions in plane geometry it is possible to realize only approximately; situation with spherical and cylindrical shock waves is opposite.

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