Arbitrarily large fluxes, obstacles, and inhomogeneous boundary data are allowed in a new existence theorem for steady Navier-Stokes flow in unbounded channel junctions, with small-data uniqueness and Couette-Poiseuille asymptotics.
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The steady Navier-Stokes equations in a system of unbounded channels with sources and sinks
Arbitrarily large fluxes, obstacles, and inhomogeneous boundary data are allowed in a new existence theorem for steady Navier-Stokes flow in unbounded channel junctions, with small-data uniqueness and Couette-Poiseuille asymptotics.