What is it about?
The direct hamiltonization procedure applied to Nambu mechanical systems proves that the Nambu mechanics is an usual mechanics described by only one Hamiltonian. Thus a particular case of Hamiltonian mechanics. It is also proved that any dynamical system described by the equation ˙\vec r = \vec A(\vec r) is a Nambu system. Palavras-chave: Direct hamiltonization, Nambu mechanics, rigid rotor.
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Why is it important?
Direct Hamiltonization is the generalization of the alternative one. These procedure gives a new foundationto Hamiltonian Analytical Mechanics where is proved that the usual Hamiltonian is obtained as an envelope solution and the usual momenta that was defined by Hamilton is a consequence of this condition.
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This page is a summary of: DIRECT HAMILTONIZATION FOR NAMBU SYSTEMS, January 2011, Brazilian Society for Computational and Applied Mathematics (SBMAC),
DOI: 10.5540/dincon.2011.001.1.0202.
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