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We consider the Euler equations for compressible fluids
in a nozzle whose cross-section is variable and may contain discontinuities.
We view these equations as a hyperbolic system in nonconservative form
and investigate weak solutions in the sense of Dal Maso, LeFloch and Murat [
(1995) 483–548].
Observing that the entropy equality has a fully conservative form,
we derive a minimum entropy principle satisfied by entropy solutions.
We then establish the stability of a class of numerical...
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