2019
DOI: 10.1007/s11071-019-05256-3
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Lateral vibration control and stabilization of the quasiperiodic oscillations for rotor-active magnetic bearings system

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Cited by 31 publications
(26 citation statements)
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“…By solving the obtained nonlinear algebraic equations (i.e., Equation ( 21)) in terms of different system parameters utilizing σ 1 or f as a bifurcation control parameter, one can obtain different response curves given Section 2.3. Moreover, the stability of the obtained solution can be explored by examining the eigenvalues of the Jacobian matrix of the righthand side of Equation (19). To derive the stability criteria, let a 10 , a 20 , ϕ 10 and ϕ 20 is the steady-state solution of Equation (20), while a 11 , a 21 , ϕ 11 and ϕ 21 is a small perturbation about that steady-state solution.…”
Section: Steady-state Vibration and Stability Investigationsmentioning
confidence: 99%
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“…By solving the obtained nonlinear algebraic equations (i.e., Equation ( 21)) in terms of different system parameters utilizing σ 1 or f as a bifurcation control parameter, one can obtain different response curves given Section 2.3. Moreover, the stability of the obtained solution can be explored by examining the eigenvalues of the Jacobian matrix of the righthand side of Equation (19). To derive the stability criteria, let a 10 , a 20 , ϕ 10 and ϕ 20 is the steady-state solution of Equation (20), while a 11 , a 21 , ϕ 11 and ϕ 21 is a small perturbation about that steady-state solution.…”
Section: Steady-state Vibration and Stability Investigationsmentioning
confidence: 99%
“…Numerical simulations for temporal oscillations of the main system and the connected controllers according to Figure 16 for three different values of the excitation frequency Ω (i.e., Ω = 0.9, 1, 1.1) are illustrated in Figures 17,18,and 19,respectively. Figure 17 simulates the main system temporal oscillations before and after control according to Figure 16 when Ω = 0.9.…”
Section: Comparison Between the Ppf And Appf Controllersmentioning
confidence: 99%
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“…Therefore, AMBs is an inherently nonlinear system, where every design for AMBs has its own dynamical behaviors. Therefore, many research articles have been dedicated to explore the nonlinear dynamics for different configurations of Rotor-AMBs [1][2][3][4][5][6][7][8][9][10][11][12][13][14][15][16][17][18]. Ji et al [1] explored the nonlinear dynamical behaviors of the four-pole Rotor-AMBs.…”
Section: Introductionmentioning
confidence: 99%
“…In recent years, the rise of deep learning has provided a good solution to this kind of problem, and scholars in various countries have researched it. Of which, there are many studies on the control of electromagnetic bearing targeting at rotor control and optimization [4][5][6]. Reddy et al (2018) proposed a self-designed fuzzy logic controller based on an adaptive multi-population genetic algorithm to control active electromagnetic bearing [7].…”
Section: Introductionmentioning
confidence: 99%