Euler-Poincaré Equation Approach
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Publisher
Springer International Publishing
Link
http://link.springer.com/content/pdf/10.1007/978-3-319-72511-6_7
Reference33 articles.
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2. Araki, K.: Differential-Geometrical Approach to the Dynamics of Dissipationless Incompressible Hall Magnetohydrodynamics: II, Geodesic Formulation and Riemannian Curvature Analysis of Hydrodynamic and Magnetohydrodynamic Stabilities. J. Phys. A 50, 235501 (32 pp.) (2017)
3. Arnold, V.I.: Sur la geometrie differentielle des groups de Lie de dimension infinie et ses applications á l’hydrodynamique des fluides parfaits. Ann. Inst. Fourier Grenoble 16, 319–361 (1966)
4. Arnold, V.I., Khesin, B.A.: Topological Methods in Hydrodynamics. Springer, New York (1998)
5. Cendra, H., Marsden, J.E., Pekarsky, S., Ratiu, T.S.: Variational Principles for Li-Poisson and Hamilton-Poincaré Equations. Mosc. Math. J. 3(3), 837–867 (2003)
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