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Linear inviscid damping in Gevrey spaces
Published 2 Apr 2019 in math.AP | (1904.01188v2)
Abstract: We prove linear inviscid damping near a general class of monotone shear flows in a finite channel, in Gevrey spaces. It is an essential step towards proving nonlinear inviscid damping for general shear flows that are not close to the Couette flow, which is a major open problem in 2d Euler equations.
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