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BIBLIOGRAFÍA 122[24] Kiritsis, Elias., String Theory in a Nutshell, (Princeton University Press,Princeton, 2007).[25] Nakahara, Mikio. Geometry, Topology and Physics. Graduate Stu<strong>de</strong>nt Seriesin Physics. (2ed, Instute of Physics, 2003).[26] Choquet-Bruhat Y., DeWitt-Morette C., Dillard-Bleick M. Analysis, Manifoldsand Physics Vol.1 Basics (2ed, Elsevier, 1982).[27] Lovelock, David. Tensor, di¤erential forms and variational principles. (Dover,1989).[28] Kobayashi, Shoshichi. Foundations of Di¤erential Geometry, Vol. 1 (IntersciencePublishers, 1969).[29] Gilmore, Robert. Lie Groups, Lie Algebras and some of their applications.(J. Wiley, 1974).[30] Gilmore, Robert. Lie Groups, Physics and Geometry: An Introduction forPhysicist, Engineers and Chemist. (J. Wiley, 1974).[31] Kechkin Oleg, Yurova Maria. Sp(4 ;R)=GL(2 ;R) Matrix Structure of Geo<strong>de</strong>sicSolutions for Einstein-Maxwell-Dilaton-Axion Theory..International Journalof Mo<strong>de</strong>rn Physics A, Volume 12, Issue 24, pp. 4357-4368 (1997).[32] Kechkin, Oleg; Yurova, Maria. Matrix Dilaton-Axion for the Heterotic Stringin Three Dimensions. Physics Letters B, Vol. 361, No. 1, pp. 52-58. (1995)[33] Kechkin Oleg, Yurova Maria. Symplectic Gravity Mo<strong>de</strong>ls in Four, Three andTwo Dimensions. Physics Letters B Vol. 361, Issue 1-4, pp. 52-58 (1995)[34] Gal’tsov, Dmitri V. Generating solutions via sigma-mo<strong>de</strong>ls. Proceedings:Progress of Theoretical Physics Supplement No. 172, pp. 121-130. (2008).[35] Kechkin, Oleg; Yurova, Maria. Kramer-Neugebauer transformation forEinstein-Maxwell-dilaton-axion theory. Physical Review D, Vol. 54, Issue 10,pp. 6132–6135 (1996)

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