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Your search keyword '"Moukam Kakmeni, F.M."' showing total 21 results
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21 results on '"Moukam Kakmeni, F.M."'

13. Chaos control in the uncertain Duffing oscillator

Author

Bowong, S., Moukam Kakmeni, F.M., and Dimi, J.L.

Subjects
Liapunov functions -- Usage -- Methods, Adaptive control -- Methods -- Usage, Simulation methods -- Usage -- Methods, Engineering and manufacturing industries, Usage, Methods
Abstract

06-1320 Bowong, S., F.M. Moukam Kakmeni, and J.L. Dimi. Chaos control in the uncertain Duffing oscillator. Journal of Sound and Vibration (United Kingdom) 292(3-5):869-880, May 9, 2006 (www.idealibrary.com). KEYWORDS: chaos, [...]

Published
2006

20. Chaos control and synchronization of a <f>Φ6</f>-Van der Pol oscillator

Author

Moukam Kakmeni, F.M., Bowong, Samuel, Tchawoua, Clement, and Kaptouom, Ernest

Subjects
*VAN der Pol oscillators (Physics), *PHASE diagrams, *NUMERICAL analysis, *SIMULATION methods & models
Abstract

The dynamic behavior of a Φ6-Van der Pol oscillator subjected to an external disturbance is studied. Numerical analysis of phase diagrams are presented to observe periodic and chaotic motions and sliding mode control design is used to control chaos effectively. Assuming that the exact model of the oscillator is not known and that position is the only state available for measurements, the controller comprises a sliding-like feedback and an uncertainty estimator. As a potential application of the proposed control strategy, we used it to study the synchronization of two Φ6-Van der Pol oscillators with uncertainties. Numerical simulations are provided to illustrate the performance of the proposed control strategy. [Copyright &y& Elsevier]

Published
2004
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21. Resonant oscillation and homoclinic bifurcation in a <f>Φ6</f>-Van der Pol oscillator

Author

Siewe Siewe, M., Moukam Kakmeni, F.M., and Tchawoua, C.

Subjects
*OSCILLATIONS, *RESONANCE, *FRACTALS, *DIMENSION theory (Topology)
Abstract

In this paper, we study the dynamics of a system consisting of extended Duffing–Van der Pol oscillator. Resonance and nonresonance oscillations are analyzed using the multiple scale method. From the Melnikov theorem, we obtain the condition for the existence of homoclinic bifurcation both in the case where the Φ6 potential is a bounded or unbounded double hump. A convenient demonstration of the accuracy of the method is obtained from the fractal basin boundary. [Copyright &y& Elsevier]

Published
2004
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