Distributional enstrophy dissipation via the collapse of three point vortices
type: Item
instance of: scholarly article
title: Distributional enstrophy dissipation via the collapse of three point vortices
zbMATH Open document ID: 1349.76042
author: Takeshi Gotoda
author: Takashi Sakajo
published in: Journal of Nonlinear Science
publication date: 2016-11-30T00:00:00Z
Mathematics Subject Classification ID: 76B47
Mathematics Subject Classification ID: 76F20
Mathematics Subject Classification ID: 35Q31
Mathematics Subject Classification ID: 70F07
zbMATH DE Number: 6657778
zbMATH Keywords: vortex collapse
zbMATH Keywords: point vortices
zbMATH Keywords: 2D turbulence
zbMATH Keywords: anomalous enstrophy dissipation
zbMATH Keywords: irreversibility of time
MaRDI profile type: Publication
full work available at URL: s00332-016-9312-y
OpenAlex ID: W2470580423
cites work: Motion of three vortices
cites work: Computation of the Energy Spectrum in Homogeneous Two-Dimensional Turbulence
cites work: Existence de Nappes de Tourbillon en Dimension Deux
cites work: Concentrations in regularizations for 2‐D incompressible flow
cites work: Dissipation in turbulent solutions of 2D Euler equations
cites work: Enstrophy Variations in the Incompressible 2D Euler Flows and $$\alpha $$ α Point Vortex System
cites work: The Euler-Poincaré equations and semidirect products with applications to continuum theories
cites work: Collapse of n -point vortices in self-similar motion
cites work: A study of the Navier–Stokes-α model for two-dimensional turbulence
cites work: Q4285033
cites work: Mathematical theory of incompressible nonviscous fluids
cites work: The anisotropic Lagrangian averaged Euler and Navier-Stokes equations
cites work: The \(N\)-vortex problem. Analytical techniques
cites work: Q4103856
cites work: THE VORTEX BLOB METHOD AS A SECOND-GRADE NON-NEWTONIAN FLUID
cites work: Instantaneous energy and enstrophy variations in Euler-alpha point vortices via triple collapse
cites work: Geometry and curvature of diffeomorphism groups with \(H^1\) metric and mean hydrodynamics
cites work: Q4856171
cites work: Non-stationary flow of an ideal incompressible liquid
DOI: 10.1007/S00332-016-9312-Y
description: scientific article; zbMATH DE number 6657778