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É. Benoît and C. Lobry, Les canards de R 3 Comptes-Rendus de l'Academie des Sciences de Paris, serie I, pp.483-488, 1982.

É. Benoît, Systèmes lents-rapides dans R 3 et leurs canards, pp.159-191, 1983.

K. Tchizawa, On relative stability in 4-dimensional duck solutions, Journal of Mathematics and System Science, vol.2, issue.9, pp.558-563, 2012.

V. A. Sobolev and E. A. Shchepakina, Duck trajectories in a problem of combustion theory, Differential Equations, pp.1177-1186, 1996.

E. A. Shchepakina and V. A. Sobolev, 8. Black Swans and Canards in Laser and Combustion Models, Philadelphia: SIAM, pp.207-255, 2005.
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F. Marino, F. Marin, S. Balle, and O. Piro, Chaotically Spiking Canards in an Excitable System with 2D Inertial Fast Manifolds, Physical Review Letters, vol.98, issue.7, p.74104, 2007.
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M. Desroches, B. Krauskopf, and H. M. Osinga, Numerical continuation of canard orbits in slow???fast dynamical systems, Nonlinearity, vol.23, issue.3, pp.739-765, 2010.
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G. N. Gorelov and V. A. Sobolev, Mathematical modeling of critical phenomena in thermal explosion theory, Combustion and Flame, vol.87, issue.2, pp.203-210, 1991.
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G. N. Gorelov and V. A. Sobolev, Duck-trajectories in a thermal explosion problem, Applied Mathematics Letters, vol.5, issue.6, pp.3-6, 1992.
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V. A. Sobolev and E. A. Shchepakina, Self-ignition of dusty media, Combustion, Explosion, and Shock Waves, vol.21, issue.No. 2, pp.378-381, 1993.
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V. Gol-'dshtein, A. Zinoviev, V. Sobolev, and E. Shchepakina, Criterion for Thermal Explosion with Reactant Consumption in a Dusty Gas, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences, vol.452, issue.1952, pp.2103-2119, 1996.
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E. A. Shchepakina, Black swans and canards in self-ignition problem, Nonlinear Analysis: Real Word Applications, pp.45-50, 2003.
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K. Schneider, E. Shchepakina, and V. Sobolev, New type of travelling wave solutions, Mathematical Methods in the Applied Sciences, vol.21, issue.32, pp.1349-1361, 2003.
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G. N. Gorelov, V. A. Sobolev, and E. Shchepakina, Canards and critical behavior in autocatalytic combustion models, Journal of Engineering Mathematics, vol.26, issue.6, pp.143-160, 2006.
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V. A. Sobolev, Canard cascades, Discrete and Continuous Dynamical Systems - Series B, vol.18, issue.2, pp.513-521, 2013.
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E. Shchepakina, V. Sobolev, and M. P. Mortell, Singular Perturbations: Introduction to system order reduction methods with applications, Lect. Notes in Math, vol.2114, 2014.
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E. Shchepakina and V. Sobolev, Attracting/repelling invariant manifolds, Stab. Control Theory Appl, vol.3, pp.263-274, 2000.

E. Shchepakina and V. Sobolev, Integral manifolds, canards and black swans, Nonlinear Analysis: Theory, Methods & Applications, vol.44, issue.7, pp.897-908, 2001.
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V. V. Strygin and V. A. Sobolev, Effect of geometric and kinetic parameters and energy dissipation on orientation stability of satellites with double spin, Cosmic Research, vol.14, pp.331-335, 1976.

Y. L. Daletskii and M. G. Krein, Stability of Solutions of Differential Equations in Banach Space, 1974.

T. Forget, Asymptotic study of planar canard solutions, Bull. Belg. Math. Soc. Simon Stevin, vol.15, pp.809-824, 2008.
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