Journal
ARCHIVE FOR RATIONAL MECHANICS AND ANALYSIS
Volume 191, Issue 3, Pages 539-577Publisher
SPRINGER
DOI: 10.1007/s00205-008-0110-z
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A Chaplygin gas is an inviscid, compressible fluid in which the acoustic fields are linearly degenerate. We analyze the multidimensional shocks in such a fluid, which turn out to be sonic. Two shocks in general position interact rather simply. We investigate several two-dimensional Riemann problems and prove the existence of a unique solution. Among them is the supersonic reflection of a planar shock against a wedge; we remark that the solution cannot be a Mach reflection, contrary to what happens for other gases, and that there always exists a solution in the form of a regular reflection.
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