Browse Journals

[1] V. Barbu, Nonlinear Semigroups and Differential Equations in Banach Spaces, Noordhoff International Publishing, Leyden, 1976.

[2] Y. G. Borisovich, B. D. Gelman, A. D. Myshkis and V. V. Obukhovskii, Introduction to the Theory of Multivalued Maps and Differential Inclusions, Second Edition, Librokom, Moscow, 2011 (in Russian).

[3] R. Bader and W. Kryszewski, Fixed-point index for compositions of set-valued maps with proximally 1-connected values on arbitrary ANR’s, Set-Valued Anal. 2(3) (1994), 459-480.

[4] K. Borsuk, Theory of Retracts, Monografie Mat. 44, PWN, Warszawa, 1967.

[5] Guanrong Chen, Jorge L. Moiola and Hua O. Wang, Bifurcation control: Theories, methods and applications, Int. J. Bifur. Chaos 10(3) (2000), 511-548.

[6] Z. Denkowski, S. Migórski and N. S. Papageorgiou, An Introduction to Nonlinear Analysis: Theory, Kluwer Academic Publishers, Boston, MA, 2003.

[7] D. Gabor and W. Kryszewski, A global bifurcation index for set-valued perturbations of Fredholm operators, Nonlinear Anal. 73(8) (2010), 2714-2736.

[8] R. E. Gaines and J. L. Mawhin, Coincidence Degree and Nonlinear Differential Equations, Lecture Notes in Mathematics, No. 568, Springer-Verlag, Berlin-New York, 1977.

[9] L. Górniewicz, Topological Fixed Point Theory of Multivalued Mappings, 2nd Edition, Topological Fixed Point Theory and its Applications, 4, Springer, Dordrecht, 2006.

[10] L. Górniewicz, A. Granas and W. Kryszewski, On the homotopy method in the fixed point index theory of multi-valued mappings of compact absolute neighbourhood retracts, J. Math. Anal. Appl. 161(2) (1991), 457-473.

[11] D. M. Hyman, On decreasing sequences of compact absolute retracts, Fund. Math. 64 (1969), 91-97.

[12] Ph. Hartman, Ordinary Differential Equations, Corrected reprint of the second (1982) edition [Birkhaüser, Boston, MA], Classics in Applied Mathematics, 38, Society for Industrial and Applied Mathematics (SIAM), Philadelphia, PA, 2002.

[13] M. Kamenskii, V. Obukhovskii and P. Zecca, Condensing Multivalued Maps and Semilinear Differential Inclusions in Banach Spaces, de Gruyter Series in Non-linear Analysis and Applications 7, Walter de Gruyter, Berlin-New York, 2001.

[14] W. Kryszewski, Homotopy Properties of Set-valued Mappings, Univ. N. Copernicus Publishing, Torun, 1997.

[15] R. C. Lancer, Cell-like mappings and their generalizations, Bull. AMS 83 (1977), 495-552.

[16] N. V. Loi and V. Obukhovskii, On global bifurcation of periodic solutions for functional differential inclusions, Funct. Diff. Equat. 17(1-2) (2010), 157-168.

[17] Valeri Obukhovskii, Nguyen Van Loi and Sergei Kornev, Existence and global bifurcation of solutions for a class of operator-differential inclusions, Differ. Equ. Dyn. Syst. 20(3) (2012), 285-300.

[18] Nguyen Van Loi, Valeri Obukhovskii and Pietro Zecca, On the global bifurcation of periodic solutions of differential inclusions in Hilbert spaces, Nonlinear Anal.: TMA 76 (2013), 80-92.

[19] A. D. Myshkis, Generalizations of the theorem on a fixed point of a dynamical system inside of a closed trajectory, Mat. Sb. 34(3) (1954), 525-540.