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A steady smooth Euler flow with support in the vicinity of a helix
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In this article we construct a smooth Euler flow supported in a neighborhood of a helix. It may be considered a generalization of a similar solution found by the author for a circle.
Forward citations
Cited by 2 Pith papers
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Piecewise smooth stationary Euler flows with support in a neighborhood of a helix
Helically symmetric, compactly supported, piecewise smooth stationary Euler flows exist with anisotropic (elliptic) vortex cross-sections and a persistent cos 3θ boundary deformation.
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Symmetry in stationary and uniformly-rotating solutions of active scalar equations
Any uniformly rotating 2D Euler patch with angular velocity at most 0 or at least 1/2, and any simply connected gSQG patch with sufficiently large angular velocity, must be radially symmetric.
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