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@article{DMDICO_2001_21_1_a2, author = {J\"uttner, Libor}, title = {On derivo-periodic multifunctions}, journal = {Discussiones Mathematicae. Differential Inclusions, Control and Optimization}, pages = {81--95}, publisher = {mathdoc}, volume = {21}, number = {1}, year = {2001}, zbl = {0997.26020}, language = {en}, url = {http://geodesic.mathdoc.fr/item/DMDICO_2001_21_1_a2/} }
TY - JOUR AU - Jüttner, Libor TI - On derivo-periodic multifunctions JO - Discussiones Mathematicae. Differential Inclusions, Control and Optimization PY - 2001 SP - 81 EP - 95 VL - 21 IS - 1 PB - mathdoc UR - http://geodesic.mathdoc.fr/item/DMDICO_2001_21_1_a2/ LA - en ID - DMDICO_2001_21_1_a2 ER -
Jüttner, Libor. On derivo-periodic multifunctions. Discussiones Mathematicae. Differential Inclusions, Control and Optimization, Tome 21 (2001) no. 1, pp. 81-95. http://geodesic.mathdoc.fr/item/DMDICO_2001_21_1_a2/
[1] J. Andres, Derivo-periodic boundary value problems for nonautonomous ordinary differential equations, Riv. Mat. Pura Appl. 13 (1993), 63-90.
[2] J. Andres, Nonlinear rotations, Nonlin. Anal. 30 (1) (1997), 495-503.
[3] J.-P. Aubin and A. Cellina, Differential Inclusions, Springer, Berlin 1984.
[4] J.-P. Aubin and H. Frankowska, Set-Valued Analysis, Birkhäuser, Boston 1990.
[5] H.T. Banks and M.Q. Jacobs, A differential calculus for multifunctions, J. Math. Anal. Appl. 29 (1970), 246-272.
[6] F.S. De Blasi, On the differentiability of multifunctions, Pacific J. Math. 66 (1) (1976), 67-81.
[7] M. Farkas, Periodic Motions, Springer, Berlin 1994.
[8] J.S. Cook, W.H. Louisell and W.H. Yocom, Stability of an electron beam on a slalom orbit, J. Appl. Phys. 29 (1958), 583-587.
[9] G. Fournier and D. Violette, A fixed point theorem for a class of multi-valued continuously differentiable maps, Anal. Polon. Math. 47 (1987), 381-402.
[10] M. Martelli and A. Vignoli, On differentiability of multi-valued maps, Bollettino U.M.I. 10 (4) (1974), 701-712.
[11] J. Mawhin, From Tricomi's equation for synchronous motors to the periodically forced pendulum, In Tricomi's Ideas and Contemporary Applied Mathematics, Atti Conv. Lincei 147, Accad. Naz. Lincei (Roma), (1998), 251-269.
[12] P. Meystre, Free-electron Lasers, An Introduction, 'Laser Physics (D.F. Walls and J.D. Harvey, ed.)', Academic Press, Sydney-New York-London-Toronto-San Francisco 1980.