摘要
This is the third paper in a three-part sequence in which we prove that steady,incompressible Navier-Stokes flows posed over the moving boundary,y=0,can be decomposed into Euler and Prandtl flows in the inviscid limit globally in[1,∞)×[0,∞),assuming a sufficiently small velocity mismatch.In this paper,we prove existence and uniqueness of solutions to the remainder equation.
基金
This research was completed under partial support by NSF Grant 1209437.
