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

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Bibliografía 385<br />

[75] M. de León, D. Martín de Diego, A. Santamaría-Merino, Symmetries<br />

in classical field theories, Int. J. Geom. Meth. Mod. Phys. 1(5) (2004) 651-710.<br />

[76] M. de León, D.Martín de Diego, A. Santamaría, Tulczyjew triples and<br />

lagrangian submanifolds in classical field theories .Applied Differential Geometry<br />

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[77] M. de León, D. Martín de Diego, A. Santamaría-Merino, Geometric<br />

integrators and nonholonomic mechanics J. Math. Phys. 45 (2004), no. 3, 1042–<br />

1064.<br />

[78] M. de León, D. Martín de Diego, M. Salgado, S. Vilariño, Nonholonomic<br />

constraints in k-symplectic Classical Field Theories.International Journal<br />

of Geometric Methods in Modern Physics, 5, no. 5 (2008), 799-830.<br />

[79] M. de León, M. McLean, L.K. Norris, A. Rey-Roca, M. Salgado,<br />

Geometric Structures in Field Theory, arXiv:math-ph/0208036v1 (2002).<br />

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Circ. Mat. Palermo, Serie II XXXVII (1988), 282-294.<br />

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J. Korean Math. Soc. 25 n 2 (1988), 273-287.<br />

[82] M. de León, I. Méndez, M. Salgado: Integrable p–almost tangent structures<br />

and tangent bundles of p 1 -velocities, Acta Math. Hungar. 58(1-2) (1991),<br />

45-54.<br />

[83] M. de León, E. Merino, J.A. Oubiña, P.R. Rodrigues, M. Salgado,<br />

Hamiltonian systems on k-cosymplectic manifolds, J. Math. Phys. 39 (2) (1998),<br />

876–893.<br />

[84] M. de León, E. Merino, M. Salgado, k-cosymplectic manifolds and Lagrangian<br />

field theories. J. Math. Phys. 42 (5) (2001), 2092–2104.<br />

[85] M. de León, P.R. Rodrigues, Methods of differential geometry in analytical<br />

mechanics. North-Holland Mathematics Studies, 158. North-Holland Publishing<br />

Co., Amsterdam, 1989.<br />

[86] M. de León, P. Rodrigues: Generalized Classical Mechanics and Field<br />

Theory, North-Holland Math. Studies, 112, Amsterdam, 1985.

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