Journal of Mathematical Sciences: Advances and Applications[1] J. Adachi, Global stability of special multi-flags, Israel Journal
of Mathematics 179 (2010), 29-56.
[2] M. Fliess, J. Levine, P. Martin and P. Rouchon, On differential
flat nonlinear systems, Proceedings of the IFAC Nonlinear Control
Systems Design Symposium, Bordeaux, France, (1992), 408-412.
[3] F. Jean, The car with n trailers: Characterization of
singular configurations, ESAIM: Control, Optimisation and Calculus of
Variations 1 (1996), 241-266.
[4] Z.-P. Jiang and H. Nijmeijer, A recursive technique for tracking
control of non-holonomic systems in chained form, IEEE Transaction on
Automatic Control 44(2) (1999), 265-279.
[5] A. Kumpera and C. Ruiz, Sur l’équivalence locale des systèmes
de Pfaff en drapeau, Monge-Ampère Equations and Related Topics, Alta
Math. F. Sevi, Rome, (1982), 201-248.
[6] A. Kumpera, Flag systems and ordinary differential equations, Ann.
Math. Pura ed Appl. 177 (1999), 315-329.
[7] A. Kumpera and J.-L. Rubin, Multi-flag systems and ordinary
differential equations, Nogoya Math. J. 166 (2002), 1-27.
[8] J.-P. Laumond, Controllability of a multibody mobile robot,
Proceedings of the International Conference on Advanced Robotics and
Automation, Pisa, Italy, (1991), 1033-1038.
[9] J.-P. Laumond, Robot Motion Planning and Control, Lecture Notes on
Control and Information Sciences, Springer-Verlag, Berlin, 1997.
[10] S. Li, Géométrie et Classification des Systèmes de Contact:
Applications au Contrôle des Systèmes Mécaniques Non Holonomes,
PhD Thesis, Rouen, (Février 2010).
[11] R. Montgomery and M. Zhitomirskii, Geometric approach to Goursat
flags, Ann. Inst. H. Poincaré -AN 18 (2001), 459-493.
[12] R. Montgomery and M. Zhitomirskii, Points and Curves in the
Monster Tower, Memoirs of the AMS, 2009,
[13] P. Mormul, Geometric singularity classes for special
k-flags, 
of arbitrary length, Preprint in:
Singularity Theory Seminar, S. Janeczko (ed.), Warsaw Univ. of
Technology 8 (2003), 87-100.
[14] P. Mormul, Multi-dimensional Cartan prolongation and special
k-flags, H. Hironaka et al. (eds.), Geometric Singularity
Theory, Banach Center Publications 65 of Math., Polish Acad. Sci.,
Warsaw, (2004), 157-178.
[15] P. Mormul, Special 2-flags, singularity classes and associate
polynomial normal forms, Contemporary Mathematics and its Applications
33 (2005), 131-145, (in Russian).
[16] P. Mormul and F. Pelletier, Special 2-flags in lengths not
exceeding four: A study in strong nilpotency of distributions,
Preprint, Warsaw, 2006.
[17] R.-M. Murray, Trajectory generation for a towed cable flight
control system, Proc. IFAC World Congress, San Francisco, (1996),
395-400.
[18] W. Pasillas-Lépine and W. Respondek, Applications of the
geometry of Goursat structures to non-holonomic control systems,
Proceedings of the IFAC Nonlinear Control Systems Design Symposium,
Enschede (The Netherlands), (1998), 789-794.
[19] W. Pasillas-Lépine and W. Respondek, On the geometry of Goursat
structure, ESAIM: Control, Optimisation and Calculus of Variations 6
(2001), 119-181.
[20] W. Pasillas-Lépine and W. Respondek, Contact systems and corank
one involutive sub-distributions, Acta Appl. Math. 69 (2001), 105-128.
[21] W. Pasillas-Lépine and W. Respondek, Nilpotentization of the
kinematics of the n-trailer system at singular points and
motion planning through the singular locus, International Journal of
Control 74 (2001), 628-637.
[22] P. Rodriguez, L’algorithme du Charmeur de Serpents, PhD Thesis,
Genève, 2006.
[23] P. Rouchon, Motion planning, equivalence, infinite dimensional
systems, Int. J. Appl. Math. Comput. Sci. 11(1) (2001).
[24] K. Shibuya and K. Yamaguchi, Drapeau theorem for differential
systems, Differential Geometry and its Application 27(6) (2009),
793-808.
[25] M. Slayman, Bras Articulé et Distributions Multi-drapeaux,
Université de Savoie, Laboratoire de Mathématiques (LAMA), PhD
Thesis, 2008.
[26] O. J. Sordalen, Conversion of the kinematics of a car with n
trailers into a chain form, IEEE Transactions on Automatic
Control on Robotics and Automation (1993).
[27] K. Yamaguchi, Contact geometry of higher order, Japanese J. Math.
8 (1982), 109-176.
