Hill's spherical vortex
id:
hill-s-spherical-vortex-200-16624634
title:
Hill's spherical vortex
text:
Hill's spherical vortex is an exact solution of the Euler equations that is commonly used to model a vortex ring. The solution is also used to model the velocity distribution inside a spherical drop of one fluid moving at a constant velocity through another fluid at small Reynolds number. The vortex is named after Micaiah John Muller Hill who discovered the exact solution in 1894. The two-dimensional analogue of this vortex is the Lamb–Chaplygin dipole. The solution is described in the spherical
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encyclopedia
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https://en.wikipedia.org/wiki/Hill%27s_spherical_vortex
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date modified:
2024-03-17T09:07:22Z
main entity:
{"identifier":"Q108280743","url":"https://www.wikidata.org/entity/Q108280743"}
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