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- Q6273449 subject Q6584877.
- Q6273449 subject Q7457477.
- Q6273449 subject Q7464082.
- Q6273449 abstract "In mathematics, Nambu dynamics is a generalization of Hamiltonian mechanics involving multiple Hamiltonians. Recall that Hamiltonian mechanics is based upon the flows generated by a smooth Hamiltonian over a symplectic manifold. The flows are symplectomorphisms and hence obey Liouville's theorem. This was soon generalized to flows generated by a Hamiltonian over a Poisson manifold. In 1973, Yoichiro Nambu suggested a generalization involving Nambu-Poisson manifolds with more than one Hamiltonian.".
- Q6273449 wikiPageWikiLink Q1049064.
- Q6273449 wikiPageWikiLink Q1064500.
- Q6273449 wikiPageWikiLink Q1068402.
- Q6273449 wikiPageWikiLink Q1071013.
- Q6273449 wikiPageWikiLink Q11143305.
- Q6273449 wikiPageWikiLink Q1151539.
- Q6273449 wikiPageWikiLink Q1464936.
- Q6273449 wikiPageWikiLink Q1663717.
- Q6273449 wikiPageWikiLink Q188120.
- Q6273449 wikiPageWikiLink Q1957758.
- Q6273449 wikiPageWikiLink Q3552958.
- Q6273449 wikiPageWikiLink Q395.
- Q6273449 wikiPageWikiLink Q451323.
- Q6273449 wikiPageWikiLink Q477921.
- Q6273449 wikiPageWikiLink Q5645294.
- Q6273449 wikiPageWikiLink Q62542.
- Q6273449 wikiPageWikiLink Q636027.
- Q6273449 wikiPageWikiLink Q6584877.
- Q6273449 wikiPageWikiLink Q7457477.
- Q6273449 wikiPageWikiLink Q7464082.
- Q6273449 wikiPageWikiLink Q7643453.
- Q6273449 wikiPageWikiLink Q766722.
- Q6273449 wikiPageWikiLink Q868473.
- Q6273449 wikiPageWikiLink Q869847.
- Q6273449 comment "In mathematics, Nambu dynamics is a generalization of Hamiltonian mechanics involving multiple Hamiltonians. Recall that Hamiltonian mechanics is based upon the flows generated by a smooth Hamiltonian over a symplectic manifold. The flows are symplectomorphisms and hence obey Liouville's theorem. This was soon generalized to flows generated by a Hamiltonian over a Poisson manifold.".
- Q6273449 label "Nambu mechanics".