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Travaux sur les symétries de Lie des équations aux ... - DMA - Ens

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[G1989] GARDNER, R.B.: The method of equivalence and its applications, CBMS-NSF Regional Conference Series in Applied Mathematics, vol. 58 (SIAM,Phila<strong>de</strong>lphia, 1989), 127 pp.[GM2003a] GAUSSIER, H.; MERKER, J.: Symmetries of partial differential equations,J. Korean Math. Soc. 40 (2003), no. 3, 517–561; e-print:http://fr.arxiv.org/abs/math.CV/0404127.[GM2003b] GAUSSIER, H.; MERKER, J.: A new example of uniformly Levi non<strong>de</strong>generatehyper<strong>sur</strong>face in C 3 , Ark. Mat. 41 (2003), no. 1, 85–94.[GM2004] GAUSSIER, H.; MERKER, J.: Nonalgebraizable real analytic tubes in C n ,Math. Z. 247 (2004), no. 2, 337–383.[GM2006] GAUSSIER, H.; MERKER, J.: Erratum to "A new example of a uniformly Levi<strong>de</strong>generate hyper<strong>sur</strong>face in C 3 ", 2006, to appear.[GV1987] GERSHKOVICH, V.Ya.; VERSHIK, A.M.: Nonholonomic dynamical systems.Geometry of distributions and variational problems. Dynamical Systems VII,Encyclopædia of mathematical sciences, vol. 16, V.I. Arnol’d and S.P. Novikov(Eds.), 1–81, Springer-Verlag, Berlin, 1994.[Gr2005]DE GRAAF, W.A.: Classification of solvable <strong>Lie</strong> algebras, Experiment. Math.14 (2005), no. 1, 15–25.[GTW1989] GRISSOM, C.; THOMPSON, G.; WILKENS, G.: Linearization of second or<strong>de</strong>rordinary differential equations via Cartan’s equivalence method, J. Diff. Eq.77 (1989), no. 1, 1–15.[Gr2000] GROSSMAN, D.A.: Torsion-free path geometries and integrable second or<strong>de</strong>rODE systems, Selecta Math. (N.S.) 6 (2000), no. 4, 399–442.[Ha1937] HACHTROUDI, M.: Les espaces d’éléments à connexion projective normale,Actualités Scientifiques et Industriel<strong>les</strong>, vol. 565, Paris, Hermann, 1937.[Ha1982] HARTMAN, P.: Ordinary Differential Equations. Birkhäuser, Boston 1982.[Ha2003] HAUSER, H.: The Hironaka theorem on resolution of singularities (or: A proofwe always wanted to un<strong>de</strong>rstand), Bull. Amer. Math. Soc. (N.S.) 40 (2003),no. 3, 323–403.[Hi1976] HIRSCH, M.W.: Differential topology, Graduate Texts in Mathematics, 33,[HK1989][Ib1992][Ib1999][IL2003][Ja1990]381Springer-Verlag, Berlin, 1976, x+222 pp.HSU, L.; KAMRAN, N.: Classification of second or<strong>de</strong>r ordinary differentialequations admitting <strong>Lie</strong> groups of fibre-preserving point symmetries, Proc.London Math. Soc. 58 (1989), no. 3, 387–416.IBRAGIMOV, N.H.: Group analysis of ordinary differential equations and theinvariance principle in mathematical physics, Russian Math. Surveys 47:4(1992), 89–156.IBRAGIMOV, N.H.: Elementary <strong>Lie</strong> group analysis and ordinary differentialequations, Wiley Series in Mathematical Methods in Practice, 4. John Wiley& Sons, Ltd., Chichester, 1999. xviii+347 pp.IVEY, J.A.; LANDSBERG, J.M.: Cartan for beginners: differential geometryvia moving frames and exterior differential systems, Graduate Studiesin Mathematics, 61. American Mathematical Society, Provi<strong>de</strong>nce, RI, 2003.xiv+378 pp.JACOBOWITZ, An introduction to CR structures, Math. Surveys and Monographs,32. Amer. Math. Soc., Provi<strong>de</strong>nce, 1990. x+237 pp.[Ji2002] JI, S.: Algebraicity of real analytic hyper<strong>sur</strong>faces with maximal rank, Amer. J.Math. 124 (2002), no. 6, 1083–1102.

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