Related references
Note: Only part of the references are listed.Nonlinear vibration and of the Duffing oscillator to parametric excitation with time delay feedback
Y. A. Amer et al.
NONLINEAR DYNAMICS (2016)
On the quasi-periodic response in the delayed forced Duffing oscillator
Ilham Kirrou et al.
NONLINEAR DYNAMICS (2016)
Fractional derivative of the Hurwitz zeta-function and chaotic decay to zero
C. Cattani et al.
JOURNAL OF KING SAUD UNIVERSITY SCIENCE (2016)
Analysis of a nonlinear magnetic levitation system vibrations controlled by a time-delayed proportional-derivative controller
M. Eissa et al.
NONLINEAR DYNAMICS (2015)
Time-delay feedback controller for amplitude reduction in vortex-induced vibrations
H. L. Dai et al.
NONLINEAR DYNAMICS (2015)
Nonlinear time delay saturation-based controller for suppression of nonlinear beam vibrations
N. A. Saeed et al.
APPLIED MATHEMATICAL MODELLING (2013)
The effect of time-delayed feedback controller on an electrically actuated resonator
S. Shao et al.
NONLINEAR DYNAMICS (2013)
Vibration suppression of a dynamical system to multi-parametric excitations via time-delay absorber
H. A. El-Gohary et al.
APPLIED MATHEMATICAL MODELLING (2012)
Free vibrations control of a cantilever beam using combined time delay feedback
Khaled A. Alhazza et al.
JOURNAL OF VIBRATION AND CONTROL (2012)
Using the delayed feedback control and saturation control to suppress the vibration of the dynamical system
Y. Y. Zhao et al.
NONLINEAR DYNAMICS (2012)
On primary resonances of weakly nonlinear delay systems with cubic nonlinearities
Mohammed F. Daqaq et al.
NONLINEAR DYNAMICS (2011)
Nonlinear normal modes and primary resonance of horizontally supported Jeffcott rotor
Hiroshi Yabuno et al.
NONLINEAR DYNAMICS (2011)
Using delay to quench undesirable vibrations
M. K. Suchorsky et al.
NONLINEAR DYNAMICS (2010)
On utilizing delayed feedback for active-multimode vibration control of cantilever beams
Khaled A. Alhazza et al.
JOURNAL OF SOUND AND VIBRATION (2009)
Stability and Hopf bifurcation of the maglev system with delayed position and speed feedback control
Lingling Zhang et al.
NONLINEAR DYNAMICS (2009)
Non-linear vibrations of parametrically excited cantilever beams subjected to non-linear delayed-feedback control
Khaled A. Alhazza et al.
INTERNATIONAL JOURNAL OF NON-LINEAR MECHANICS (2008)
Vibration amplitude control for a van der Pol-Duffing oscillator with time delay
Attilio Maccari
JOURNAL OF SOUND AND VIBRATION (2008)
Non-resonant response, bifurcation and oscillation suppression of a non-autonomous system with delayed position feedback control
Hongpo Wang et al.
NONLINEAR DYNAMICS (2008)
Nonlinear analysis of time-delay position feedback control of container cranes
Nader A. Nayfeh et al.
NONLINEAR DYNAMICS (2008)
Arbitrary amplitude periodic solutions for parametrically excited systems with time delay
Attilio Maccari
NONLINEAR DYNAMICS (2008)
2:1 Resonance in the delayed nonlinear Mathieu equation
Tina M. Morrison et al.
NONLINEAR DYNAMICS (2007)
Resolving controversies in the application of the method of multiple scales and the generalized method of averaging
A Nayfeh
NONLINEAR DYNAMICS (2005)
Cargo pendulation reduction of ship-mounted cranes
ZN Masoud et al.
NONLINEAR DYNAMICS (2004)
Vbiration control for the primary resonance of a cantilever beam by a time delay state feedback
A Maccari
JOURNAL OF SOUND AND VIBRATION (2003)
Sway reduction on container cranes using delayed feedback controller
ZN Masoud et al.
NONLINEAR DYNAMICS (2003)
Vibration control for the primary resonance of the van der Pol oscillator by a time delay state feedback
A Maccari
INTERNATIONAL JOURNAL OF NON-LINEAR MECHANICS (2003)
The response of a parametrically excited van der Pol oscillator to a time delay state feedback
A Maccari
NONLINEAR DYNAMICS (2001)
Solving DDEs in MATLAB
LF Shampine et al.
APPLIED NUMERICAL MATHEMATICS (2001)
Share Paper
