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Bulletin of Faculty of Science, Zagazig University
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Elemam, E., A. Amer, Y., EL-Sayed, A. (2022). Active control of a Vertical Conveyor System via Negative cubic velocity feedback through Simultaneous resonance. Bulletin of Faculty of Science, Zagazig University, 2022(2), 1-10. doi: 10.21608/bfszu.2021.71521.1072
Ebtssam Elemam; Y. A. Amer; A.T. EL-Sayed. "Active control of a Vertical Conveyor System via Negative cubic velocity feedback through Simultaneous resonance". Bulletin of Faculty of Science, Zagazig University, 2022, 2, 2022, 1-10. doi: 10.21608/bfszu.2021.71521.1072
Elemam, E., A. Amer, Y., EL-Sayed, A. (2022). 'Active control of a Vertical Conveyor System via Negative cubic velocity feedback through Simultaneous resonance', Bulletin of Faculty of Science, Zagazig University, 2022(2), pp. 1-10. doi: 10.21608/bfszu.2021.71521.1072
Elemam, E., A. Amer, Y., EL-Sayed, A. Active control of a Vertical Conveyor System via Negative cubic velocity feedback through Simultaneous resonance. Bulletin of Faculty of Science, Zagazig University, 2022; 2022(2): 1-10. doi: 10.21608/bfszu.2021.71521.1072

Active control of a Vertical Conveyor System via Negative cubic velocity feedback through Simultaneous resonance

Article 12, Volume 2022, Issue 2, July 2022, Page 1-10  XML
Document Type: Original Article
DOI: 10.21608/bfszu.2021.71521.1072
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Authors
Ebtssam Elemam email 1; Y. A. Amer2; A.T. EL-Sayed3
1Department of Basic Sciences, Higher Technological Institute, 10th of Ramadan City, Egypt
2Department of Mathematics, Faculty of Science, Zagazig University, Zagazig, Egypt.
3Basic sciences department, Modern Academy
Abstract
In this paper, we concentrate on using active control to a nonlinear dynamical conveyor system to reduce its vibration. The mathematical solution of the nonlinear differential equations which describing the up system is studied by applying the multiple time scales method (MTSM). All resonance cases are obtained from second-order approximations. The stability analysis according to the Routh-Hurwitz criterion is investigated utilizing frequency response equations at the considered simultaneous sub-harmonic and combined resonance case . Then, the behavior of the system is studied with and without controller numerically by using the Runge-Kutta fourth-order (RK-4) method (package ode45 in Matlab R2014a). The effects of most system parameters are studied. The results showed that the suggested controller is efficient to reduce the vibrations. The outcomes confirm that the mathematical solution of the system is in good agreement with the numerical solution. Finally, we are making a comparison with the previously available published work.
Keywords
Active control; Multiple time scales method; Reduction; stability; Conveyor system
Main Subjects
Basic and applied research of Chemistry,
Statistics
Article View: 239
PDF Download: 16
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