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Real time frequency and voltage stabilization in multi area hybrid power systems using hybrid MGOAO optimized PID and FOPID controllers. [PDF]
Abhishek U +7 more
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Causal models of rate-independent damping in insect exoskeleta. [PDF]
Pons A.
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Numerical simulation and design recommendations for prestressed steel stayed columns subjected to static and dynamic effects. [PDF]
AboElnaga A +4 more
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An acceleration-only modal circle-fitting method for in-situ fatigue damage detection. [PDF]
Kang DS, Bae SH, Baek S.
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Nonlinear damping identification from transient data
AIAA Journal, 1999To assess the performance of damping augmentation strategies, accurate and reliable nonlinear damping identification techniques are needed. The transient response of a single-degree-of-freedom system having either nonlinear coulomb or quadratic damping is considered.
C. B. Smith, N. M. Wereley
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Damping in High Transient Motion
Journal of Vibration and Acoustics, 2003An original method for evaluating the dissipative effect in SDOF systems due to the transient phenomenon was presented in a previous article. This method based on the use of an additional dimension, and the general relativity concept was validated experimentally.
A. Al Majid, R. Dufour
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Representation of Lightly Damped Transients
The Journal of the Acoustical Society of America, 1966Historically, Fourier techniques have been used extensively for the representation of all types of signals. More recently, Huggins, Young, Sopko, and others have been successful in representing signals on bases of lower dimensionality than Fourier methods would require by matching their basis elements to the signals considered.
W. J. Wiseman, S. S. Wolff
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Particle Impact Damping of Transient Vibrations
46th AIAA/ASME/ASCE/AHS/ASC Structures, Structural Dynamics and Materials Conference, 2005d = clearance of the enclosure E = Young’s modulus of the beam g = acceleration of gravity = 9.81m/s M = primary mass (reduced mass of the beam) m = mass of the particles mencl = mass of the enclosure N = number of particles T = maximum kinetic energy during one cycle T = kinetic energy dissipated during one cycle U = displacement amplitude of the ...
Vikram Kinra, Kun Marhadi, Bryan Witt
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Online Assessment and Control of Transient Oscillations Damping
IEEE Transactions on Power Systems, 2004Summary form only given. A new approach to on-line assessment and control of transient oscillations is proposed. It relies on coupling Prony analysis and the SIME transient stability method, with the twofold objective: on one hand, to improve Prony's, applicability and reliability, and on the other hand to design generation rescheduling patterns able ...
D. Ruiz-Vega, A.R. Messina, M. Pavella
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