Abstract

In this article we establish linear inviscid damping with optimal decay rates around 2D Taylor-Couette flow and similar monotone flows in an annular domain Br2(0)∖Br1(0)⊂R2B_{r_{2}}(0) \setminus B_{r_{1}}(0) \subset \mathbb{R}^{2}. Following recent results by Wei, Zhang and Zhao, we establish stability in weighted norms, which allow for a singularity formation at the boundary, and additional provide a description of the blow-up behavior.

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