Active Control Of Oscillation Patterns In Nonlinear Dynamical Systems And Their Mathematical Modelling

1. FRADKOV, L. F., POGROMSKY A. Yu. 1999. Introduction to Control of Oscillations and Chaos. London: World Scientific Publishing Co. Pte. Ltd.10.1142/3412Search in Google Scholar

2. VRABEL, R., ABAS, M., KOPCEK, M., KEBISEK, M. 2013. Active Control of Oscillation Patterns in the Presence of Multiarmed Pitchfork Structure of the Critical Manifold of Singularly Perturbed System. Mathematical Problems in Engineering, Article ID 650354, 8 p.10.1155/2013/650354Search in Google Scholar

3. ATAY, F. M. 2002. Delayed-feedback control of oscillations in non-linear planar systems. International Journal of Control, 75(5), 297-304.Search in Google Scholar

4. PARK, S., TAN, CH.-W., KIM, H., HONG, S. K. 2009. Oscillation control algorithms for resonant sensors with applications to vibratory gyroscopes. Sensors, 9(8), 5952-5967.10.3390/s90805952331242422454566Search in Google Scholar

5. BAJCICAKOVA, I., KOPCEK, M., SUTOVA, Z. 2013. Design of Effective Numerical Scheme for Solving Systems with High-Speed Feedback. International Journal of Mathematical Analysis, 7(55), 2737-2744.Search in Google Scholar

6. MATLAB® Math. For Use with MATLAB®. Massachusets: The MathWorks, Inc., 2006.Search in Google Scholar

7. VRABEL, R., TANUSKA, P., VAZAN, P., SCHREIBER, P., LISKA, V. 2013. Duffing- Type Oscillator with a Bounded from above Potential in the Presence of Saddle-Center Bifurcation and Singular Perturbation: Frequency Control. Abstract and Applied Analysis, Article ID 848613, 7 p.10.1155/2013/848613Search in Google Scholar

8. VRABEL, R., ABAS, M. 2013. Frequency control of singularly perturbed forced Duffing’s oscillator. Journal of Dynamical and Control Systems, 17(3), 451-467. DOI: 10.1007/s10883-011-9125-010.1007/s10883-011-9125-0Search in Google Scholar