Systems of Hydrodynamic Type that Approximate Two-Dimensional Ideal Fluid Equations
- Autores: Dymnikov V.P.1, Perezhogin P.A.1
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Afiliações:
- Institute of Numerical Mathematics
- Edição: Volume 54, Nº 3 (2018)
- Páginas: 232-241
- Seção: Article
- URL: https://journals.rcsi.science/0001-4338/article/view/148551
- DOI: https://doi.org/10.1134/S0001433818030040
- ID: 148551
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Resumo
Statistical properties of different finite-dimensional approximations of two-dimensional ideal fluid equations are studied. A special class of approximations introduced by A.M. Obukhov (systems of hydrodynamic type) is considered. Vorticity distributions over area and quasi-equilibrium coherent structures are studied. These coherent structures are compared to structures occurring in a viscous fluid with random forcing.
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Sobre autores
V. Dymnikov
Institute of Numerical Mathematics
Autor responsável pela correspondência
Email: dymnikov@inm.ras.ru
Rússia, Moscow, 119333
P. Perezhogin
Institute of Numerical Mathematics
Email: dymnikov@inm.ras.ru
Rússia, Moscow, 119333
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