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Table of contents for this issue | Next article Curtz, Paul Stabilité locale des systèmes quadratiques. Annales scientifiques de l'École Normale Supérieure, Sér. 4, 13 no. 3 (1980), p. 293-302 Full text djvu | pdf | Reviews MR 82b:34034 | Zbl 0446.34034 stable URL: http://www.numdam.org/item?id=ASENS_1980_4_13_3_293_0 Bibliography [2] A. N. BERLINSKI, D.U., vol. II, n° 3, [3] L. A. CHERKAS, D.U., vol. III, n° 7, [4] C. C. CHICONE, Quadratic Gradients on the Plane are Generically Morse-Smale (Journal of Differential Equations, vol. 33, n° 2, [5] W. A. COPPEL, A Survey of Quadratic Systems (Journal of Differential Equations, vol. 2, n° 3, [6] T. DATE, Classification and Analysis of Two-Dimensional Real Homogeneous Quadratic Differential Equation Systems (Journal of Differential Equation, vol. 32, n° 3, [7] R. J. DICKSON et L. M. PERKO, Bounded Quadratic Systems in the Plane (Journal of Differential Equations, vol. 7, n° 2, [8] T. A. DRUZHKOVA, D.U., vol. IV, n° 8, [9] T. A. DRUZHKOVA, D.U., vol. XI, n° 2, [10] R. M. EVDOKIMENKO, D.U., vol. VI, n° 10, [11] R. M. EVDOKIMENKO, D.U., vol. XII, n° 9, [12] R. M. EVDOKIMENKO, D.U., vol. XV, n° 2, [13] F. V. FILIPTSOV, D.U., vol. VI, n° 10, [14] F. V. FILIPTSOV, D.U., vol. IX, n° 3, [15] E. HILLE, A Note on Quadratic Systems (Proceedings of the Royal Society of Edinburgh, Section A, vol. 72, n° 1, [16] E. F. KIRNITSKAYA et K. S. SIBIRSKI, D.U., vol. XIV, n° 9, [17] I. S. KUKLES et I. G. ROZET, D.U., vol. VII, n° 10, [18] A. A. LEVAKOV et E. S. SHPIGEL'MAN, D.U., vol. VIII, n° 11, [19] W. S. LOUD, Behaviour of the Period of Solutions of Certain Plane Autonomous Systems near Centers. Contributions to Differential Equations III, R.I.A.S. et Université du Maryland, [20] N. A. LUKASEVIC, D.U., vol. I, n° 1, [21] N. A. LUKASEVIC, D.U., vol. I, n° 2, [22] N. A. LUKASEVIC et V. I. MATATOV, D.U., vol. IX, n° 3, [23] L. MARKUS, Quadratic Differential Equations and Non-Associative Algebras (Ann. Math. Studies, vol. 45, [24] T. A. NEWTON, Two Dimensional Homogeneous Quadratic Differential Systems (S.I.A.M. Review, vol. 20, n° 1, [25] M. N. POPPA et K. S. SIBIRSKI, D.U., vol. XIV, n° 6, [26] H. POINCARÉ, Œuvres complètes, Gauthier-Villars, Paris, T. I, p. 1-222 (plusieurs éditions). [27] F. R. SHARPE, The Topography of Certain Curves defined by a differential Equation (Annals of Mathematics, vol. 11, [28] E. S. SHPIGEL'MAN, D.U., vol. XI, n° 11, [29] P. P. SVISTUNOV et D. H. KAJUMOV, Le cycle séparateur d'une équation... [Izv. Akaol Nauk. Uzbekistan, Physique mathématique, Tachkent, vol. 17, n° 5, [30] G. TAVARES DOS SANTOS, Classification of Generic Systems Vector Fields with no Limit Cycles [Colloque, Rio de Janeiro, juillet [31] H. R. VAN DER WAART, Conditions for Periodic Solutions of Volterra Differential Systems (Bulletin of Mathematical Biology, vol. 40, n° 2, [32] N. I. VULPE et K. S. SIBIRSKI, D.U., vol. X, n° 12, [33] N. I. VULPE et K. S. SIBIRSKI, D.U., vol. XIII, n° 5, [34] A. I. YABLONSKI, D.U., vol. VI, n° 10, [35] A. I. YABLONSKI, D.U., vol. VII, n° 2, |
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