Specifically, we consider the cases where the vorticity is a δ-function (a point vortex), or has small compact support (a
vortex patch). Using a global bifurcation theoretic argument, we construct a continuum of finite-amplitude, finite-vorticity solutions for the periodic point vortex problem. For the non-periodic case, with either a vortex point or patch, we prove the existence of a continuum of small-amplitude, small-vorticity solutions.
Specifically, we consider the cases where the vorticity is a δ-function (a point vortex), or has small compact support (avortex patch). Using a global bifurcation theoretic argument, we construct a continuum of finite-amplitude, finite-vorticity solutions for the periodic point vortex problem. For the non-periodic case, with either a vortex point or patch, we prove the existence of a continuum of small-amplitude, small-vorticity solutions.
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Specifically, we consider the Cases where the vorticity is a density-function (a Point Vortex), or has Small Compact Support (a
Vortex patch). Using a global bifurcation theoretic argument, we construct a continuum of finite-amplitude, finite-vorticity solutions for the periodic point vortex problem. For the non-periodic case, with either a vortex point or patch, we prove the existence of a continuum of small-amplitude, small-vorticity solutions.
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Specifically we consider, the cases where the vorticity is a δ - function (a point vortex), or has small compact support. (a
vortex patch). Using a global bifurcation, theoretic argument we construct a continuum, of finite-amplitude finite-vorticity. Solutions for the periodic point vortex problem. For the, non-periodic case with either a vortex point, or patchWe prove the existence of a continuum, of small-amplitude small-vorticity solutions.
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