Silvia Vilari˜no Fernández NUEVAS APORTACIONES AL ESTUDIO ...

386 Bibliografía
[87] P. Libermann, C.M. Marle, Symplectic geometry and analytical mechanics.
Mathematics and its Applications, 35. D. Reidel Publishing Co., Dordrecht,
1987.
[88] C. López, E. Martínez, M.F. Rañada, Dynamical Symmetries, non-
Cartan Symmetries and Superintegrability of the n-Dimensional Harmonic Oscillator
, J. Phys. A: Math. Gen. 32 (1999) 1241-1249.
[89] K. Mackenzie , Lie groupoids and Lie algebroids in differential geometry.
London Math. Soc. Lect. Note Series 124 (Cambridge Univ. Press) (1987).
[90] K. Mackenzie , Lie algebroids and Lie pseudoalgebras. Bull. London Math.
Soc. 27 (1995) 97-147.
[91] L. Mangiarotti, G. Sardanashvily,Gauge mechanics. World Scientific
Publishing Co., Inc., River Edge, NJ, 1998
[92] R. S. Marnning, J.H. Maddocks, A continuum rod model of sequencedependent
dna structure. J. Chem. Phys. 105 (1996), 56265646.
[93] G. Marmo, E.J. Saletan, A. Simoni, B. Vitale, Dynamical systems. A
differential geometric approach to symmetry and reduction. Wiley-Interscience
Publication, John Wiley & Sons, Ltd., Chichester, (1985).
[94] G. Martin, Dynamical structures for k-vector fields. Internat. J. Theoret.
Phys. 27 (5) (1988), 571–585.
[95] G. Martin, A Darboux theorem for multi-symplectic manifolds. Seat. Math.
Phys. 16 (2) (1988), 133–138.
[96] E. Martínez, Lagrangian mechanics on Lie algebroids.Acta Appl. Math.67
(2001), no. 3, 295–320.
[97] E. Martínez, Classical Field Theory on Lie Algebroids: Multisimplectic Formalism.
arXiv:math/0411352 .
[98] E. Martínez E, Geometric formulation of Mechanics on Lie algebroids. In
Proceedings of the VIII Fall Workshop on Geometry and Physics, Medina del
Campo, 1999, Publicaciones de la RSME, 2 (2001), 209-222.
[99] E. Martínez, Classical field theory on Lie algebroids: variational aspects. J.
Phys. A 38 (2005), no. 32, 7145–7160.