148 citations to https://www.mathnet.ru/rus/at1551
-
Kabzinski J., Mosiolek P., “Adaptive, Nonlinear Control of a Third-Order Duffing-Holmes Type Chaotic Oscillator”, 2019 24Th International Conference on Methods and Models in Automation and Robotics (Mmar), IEEE, 2019, 127–132
-
Erick Asiain, Ruben Garrido, 2019 16th International Conference on Electrical Engineering, Computing Science and Automatic Control (CCE), 2019, 1
-
Svetlana Kolesnikova, 2019 XXI International Conference Complex Systems: Control and Modeling Problems (CSCMP), 2019, 461
-
Gritli H., Belghith S., “Diversity in the Nonlinear Dynamic Behavior of a One-Degree-of-Freedom Impact Mechanical Oscillator Under Ogy-Base State-Fee Back Control Law: Order, Chaos and Exhibition of the Border-Collision Bifurcation”, Mech. Mach. Theory, 124 (2018), 1–41
-
Chen H., Bayani A., Akgul A., Jafari M.-A., Viet-Thanh Pham, Wang X., Jafari S., “A Flexible Chaotic System With Adjustable Amplitude, Largest Lyapunov Exponent, and Local Kaplan-Yorke Dimension and Its Usage in Engineering Applications”, Nonlinear Dyn., 92:4 (2018), 1791–1800
-
Singh J.P., Dey R., Roy B.K., “An Lmi Based Integral Smc For Tracking Control of a New 4-D Conservative Chaotic System”, Soft Computing Applications, Sofa 2016, Vol 2, Advances in Intelligent Systems and Computing, 634, eds. Balas V., Jain L., Balas M., Springer International Publishing Ag, 2018, 354–364
-
Singh J.P., Roy B.K., “A More Chaotic and Easily Hardware Implementable New 3-D Chaotic System in Comparison With 50 Reported Systems”, Nonlinear Dyn., 93:3 (2018), 1121–1148
-
Kabzinski J., “Synchronization of An Uncertain Duffing Oscillator With Higher Order Chaotic Systems”, Int. J. Appl. Math. Comput. Sci., 28:4 (2018), 625–634
-
Shimizu T.P., Takeuchi K.A., “Measuring Lyapunov Exponents of Large Chaotic Systems With Global Coupling By Time Series Analysis”, Chaos, 28:12 (2018), 121103
-
Fradkov A.L. Andrievsky B. Pavlov A., “Information Transmission Over the Limited-Rate Communication Channel By Chaotic Signal Modulation and Non-Linear Observer”, IFAC PAPERSONLINE, 51:33 (2018), 91–96