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Contact discontinuities for 3-D axisymmetric flows with nonzero swirl
In this paper, we prove the existence and far-field behavior of an axisymmetric solution $(ρ,\mathbf{u},p)$ to the steady Euler system in an infinitely long cylindrical nozzle with a perturbed wall $r=R(x_1)$, containing a contact discontinuity $r=g_D(x_1)$. The background flow carries a nonzero swi
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