Analytical Characterization of Hysteresis Loops Described by the Bouc-Wen Model

REFERENCES

• Bouc , R. Forced vibrations of mechanical systems with hysteresis . Proceedings of the Fourth Conference on NonLinear Oscillations . Prage .
   Google Scholar
• Baber , T. T. and Wen , Y. K. 1980 . Stochastic equivalent linearization for hysteretic degrading multistory structures , Urbana , Ill : Dept. of Civil Engrg., Univ. of Illinois . Civ. Engrg. Studies SRS N0. 471
   Google Scholar
• Erlicher , S. and Point , N. 2004 . “Thermodynamic admissibility of Bouc-Wen type hysteresis models” . C. R. Mecanique , 332 : 51 – 57 . [CSA]
   Web of Science ®Google Scholar
• Foliente , G. C. 1995 . “Hysteresis modelling of wood joints and structural systems” . ASCE Journal of Structural Engineering , 121 ( 6 ) : 1013 – 1022 . [CROSSREF] [CSA]
   Web of Science ®Google Scholar
• Ikhouane , F. , Hurtado , J. and Rodellar , J. 2007 . Variation of the hysteresis loop with the Bouc-Wen model parameters , Nonlinear Dynamics .
   Google Scholar
• Ikhouane , F. , Mañosa , V. and Rodellar , J. Bounded and dissipative solutions of the Bouc-Wen model for hysteretic structural systems . Proceedings of the American Control Conference . Boston .
   Google Scholar
• Ikhouane , F. and Rodellar , J. 2005 . “On the hysteretic Bouc-Wen model. Part 1: Forced limit cycle characterization” . Nonlinear Dynamics , 42 : 63 – 78 . [CROSSREF] [CSA]
   Google Scholar
• Ikhouane , F. and Rodellar , J. 2005 . “On the hysteretic Bouc-Wen model. Part 1: Robust parametric identification” . Nonlinear Dynamics , 42 : 79 – 95 . [CROSSREF] [CSA]
   Web of Science ®Google Scholar
• Low , T. and Guo , W. 1995 . “Modelling of athree-layer piezoelectric bimorph beam with hysteresis” . Journal of Microelectromechanical Systems , 4 ( 4 ) : 230 – 237 . [CROSSREF] [CSA]
   Web of Science ®Google Scholar
• Nagarajaiah , S. and Xiaohong , S. 2000 . “Response of base-isolated USC hospital building in Northridge earthquake” . Journal of Structural Engineering , 126 ( 10 ) : 1177 – 1186 . [CSA]
   Web of Science ®Google Scholar
• Ni , Y. Q. , Ko , J. M. and Wong , C. W. 1998 . “Identification of non-linear hysteretic isolators from periodic vibration tests” . Journal of Sound and Vibration , 217 ( 4 ) : 737 – 756 . [CROSSREF] [CSA]
   Web of Science ®Google Scholar
• Savaresi , S. M. , Bittanti , S. and Montiglio , M. 2005 . “Identification of semi-physical and black-box non-linear models: the case of MR-dampers for vehicles control” . Automatica , 41 : 113 – 127 . [CROSSREF] [CSA]
   Web of Science ®Google Scholar
• Spencer , B. F. Jr. , Dyke , S. J. , Sain , M. K. and Carlson , J. D. 1997 . “Phenomenological model for magnetorheological dampers” . J. Engineering Mechanics ASCE , 123 : 230 – 238 . [CSA]
   Web of Science ®Google Scholar
• Smyth , A. W. , Masri , S. F. , Kosmatopoulos , E. B. , Chassiakos , A. G. and Caughey , T. K. 2002 . “Development of adaptive modeling techniques for non-linear hysteretic systems” . International Journal of Non-Linear Mechanics , 37 : 1435 – 1451 . [CROSSREF] [CSA]
   Web of Science ®Google Scholar
• Wen , Y. K. 1976 . “Method of random vibration of hysteretic systems” . Journal of Engineering Mechanics ASCE , 102 ( 2 ) : 249 – 263 . [CSA]
   Web of Science ®Google Scholar
• Wong , C. W. , Ni , Y. Q. and Ko , J. M. 1994 . “Steady-state oscillations of hysteretic differential model. II: Performance analysis” . Journal of Engineering Mechanics , 120 ( 11 ) : 2299 – 2325 . [CROSSREF] [CSA]
   Web of Science ®Google Scholar
• Yoshioka , H. , Ramallo , J. C. and Spencer , B. F. Jr. 2002 . “Smart base isloation strategies employing magnetorheological dampers” . Journal of Engineering Mechanics , 128 ( 5 ) : 540 – 551 . [CROSSREF] [CSA]
   Web of Science ®Google Scholar