304
Bibliographie
[11] DUGUNDJI J., Topology, Allyn and Bacon Inc., Boston, Mass., 1966,
xvi+447 pages.
[12] FILIPPOV A. F., Differential equations with discontinuous righthand sides,
Mathematics and its Applications (Soviet Series), vol. 18, Kluwer Academic
Publishers Group, Dordrecht, 1988, Translated from the Russian, x+304 pages.
[13] FILIPPOV V. V., Basic topological structures of ordinary differential equations,
Mathematics and its Applications, vol. 432, Kluwer Academic Publishers, Dordrecht, 1998, Translated from the Russian, xiv+516 pages.
[14] GANTMACHER F. R., The theory of matrices. Vol. 1, AMS Chelsea Publishing,
Providence, RI, 1998, Translated from the Russian by K. A. Hirsch, Reprint of
the 1959 translation, x+374 pages.
[15] GODBILLON C., Géométrie différentielle et mécanique analytique, Hermann,
Paris, 1969, 183 pages.
[16] HARTMAN P., Ordinary differential equations, Classics in Applied Mathematics,
vol. 38, Society for Industrial and Applied Mathematics (SIAM), Philadelphia,
PA, 2002, xx+612 pages.
[17] JONES C. K. R. T., « Whither applied nonlinear dynamics ? », in Mathematics
unlimited—2001 and beyond, Springer, Berlin, 2001, p. 631-645.
[18] KATO T., Perturbation theory for linear operators, Classics in Mathematics,
Springer-Verlag, Berlin, 1995, Reprint of the 1980 edition, xxii+619 pages.
[19] LASALLE J. P., « Some extensions of Liapunov’s second method », IRE Trans.
CT-7 (1960), p. 520-527.
[20] LOGAN J. D., Applied mathematics, third ed., Wiley-Interscience [John Wiley &
Sons], Hoboken, NJ, 2006, xiv+529 pages.
[21] MNEIMNÉ R. & TESTARD F., Introduction à la théorie des groupes de Lie
classiques, Collection Méthodes., Hermann, Paris, 1986, vi+346 pages.
[22] MURRAY J. D., Mathematical biology. I an introduction, third ed., Interdisciplinary Applied Mathematics, vol. 17, Springer-Verlag, New York, 2002,
xxiv+551 pages.
[23] OLVER P. J., Applications of Lie groups to differential equations, second ed.,
Graduate Texts in Mathematics, vol. 107, Springer-Verlag, New York, 1993,
xxviii+513 pages.
Bibliographie
[11] DUGUNDJI J., Topology, Allyn and Bacon Inc., Boston, Mass., 1966,
xvi+447 pages.
[12] FILIPPOV A. F., Differential equations with discontinuous righthand sides,
Mathematics and its Applications (Soviet Series), vol. 18, Kluwer Academic
Publishers Group, Dordrecht, 1988, Translated from the Russian, x+304 pages.
[13] FILIPPOV V. V., Basic topological structures of ordinary differential equations,
Mathematics and its Applications, vol. 432, Kluwer Academic Publishers, Dordrecht, 1998, Translated from the Russian, xiv+516 pages.
[14] GANTMACHER F. R., The theory of matrices. Vol. 1, AMS Chelsea Publishing,
Providence, RI, 1998, Translated from the Russian by K. A. Hirsch, Reprint of
the 1959 translation, x+374 pages.
[15] GODBILLON C., Géométrie différentielle et mécanique analytique, Hermann,
Paris, 1969, 183 pages.
[16] HARTMAN P., Ordinary differential equations, Classics in Applied Mathematics,
vol. 38, Society for Industrial and Applied Mathematics (SIAM), Philadelphia,
PA, 2002, xx+612 pages.
[17] JONES C. K. R. T., « Whither applied nonlinear dynamics ? », in Mathematics
unlimited—2001 and beyond, Springer, Berlin, 2001, p. 631-645.
[18] KATO T., Perturbation theory for linear operators, Classics in Mathematics,
Springer-Verlag, Berlin, 1995, Reprint of the 1980 edition, xxii+619 pages.
[19] LASALLE J. P., « Some extensions of Liapunov’s second method », IRE Trans.
CT-7 (1960), p. 520-527.
[20] LOGAN J. D., Applied mathematics, third ed., Wiley-Interscience [John Wiley &
Sons], Hoboken, NJ, 2006, xiv+529 pages.
[21] MNEIMNÉ R. & TESTARD F., Introduction à la théorie des groupes de Lie
classiques, Collection Méthodes., Hermann, Paris, 1986, vi+346 pages.
[22] MURRAY J. D., Mathematical biology. I an introduction, third ed., Interdisciplinary Applied Mathematics, vol. 17, Springer-Verlag, New York, 2002,
xxiv+551 pages.
[23] OLVER P. J., Applications of Lie groups to differential equations, second ed.,
Graduate Texts in Mathematics, vol. 107, Springer-Verlag, New York, 1993,
xxviii+513 pages.