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- W3168575596 abstract "Consider a two-dimensional laminar flow between two plates, so that $$(x_1,x_2)in {{mathbb {R}}}times [-1,1]$$ , given by $${{mathbf {v}}}(x_1,x_2)=(U(x_2),0)$$ , where $$Uin C^4([-1,1])$$ satisfies $$U^prime ne 0$$ in $$[-1,1]$$ . We prove that the flow is linearly stable in the large Reynolds number limit, in two different cases: We assume either no-slip or fixed traction force (Navier-slip) conditions on the plates, and an arbitrary large (but much smaller than the Reynolds number) period in the $$x_1$$ direction." @default.
- W3168575596 created "2021-06-22" @default.
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- W3168575596 date "2021-06-08" @default.
- W3168575596 modified "2023-10-16" @default.
- W3168575596 title "On the Stability of Laminar Flows Between Plates" @default.
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- W3168575596 doi "https://doi.org/10.1007/s00205-021-01673-0" @default.
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