The symmetry approach to the determination of Jacobi's last multiplier is inverted to provide a source of additional symmetries for the EulerPoinsot system. These addtional symmetries are nonlocal. They provide the symmetries for the representation of the complete symmetry group of the system.
NUCCI, M.C., Leach P. G. L. (2002). Jacobi's last multiplier and the complete symmetry group of the Euler-Poinsot system. JOURNAL OF NONLINEAR MATHEMATICAL PHYSICS, 9-suppl. 2, 110-121 [10.2991/jnmp.2002.9.s2.10].
Jacobi's last multiplier and the complete symmetry group of the Euler-Poinsot system
NUCCI, Maria Clara;
2002
Abstract
The symmetry approach to the determination of Jacobi's last multiplier is inverted to provide a source of additional symmetries for the EulerPoinsot system. These addtional symmetries are nonlocal. They provide the symmetries for the representation of the complete symmetry group of the system.File in questo prodotto:
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