LEADER 05216nam 2200589 a 450 001 9910877762303321 005 20200520144314.0 010 $a1-280-97402-8 010 $a9786610974023 010 $a0-470-51320-9 010 $a0-470-51319-5 035 $a(CKB)1000000000357062 035 $a(EBL)315067 035 $a(SSID)ssj0000255014 035 $a(PQKBManifestationID)11939394 035 $a(PQKBTitleCode)TC0000255014 035 $a(PQKBWorkID)10229264 035 $a(PQKB)10116026 035 $a(MiAaPQ)EBC315067 035 $a(OCoLC)181350200 035 $a(EXLCZ)991000000000357062 100 $a20070511d2007 uy 0 101 0 $aeng 135 $aur|n|---||||| 181 $ctxt 182 $cc 183 $acr 200 10$aSystems with hysteresis $eanalysis, identification and control using the Bouc-Wen model /$fFaycal Ikhouane, Jose Rodellar 210 $aChichester, England ;$aHoboken, NJ $cJohn Wiley$dc2007 215 $a1 online resource (224 p.) 300 $aDescription based upon print version of record. 311 $a0-470-03236-7 320 $aIncludes bibliographical references (p. [189]-197) and index. 327 $aSystems with Hysteresis; Contents; Preface; List of Figures; List of Tables; 1 Introduction; 1.1 Objective and Contents of the Book; 1.2 The Bouc-Wen Model: Origin and Literature Review; 2 Physical Consistency of the Bouc-Wen Model; 2.1 Introduction; 2.2 BIBO Stability of the Bouc-Wen Model; 2.2.1 The Model; 2.2.2 Problem Statement; 2.2.3 Classification of the BIBO-Stable Bouc-Wen Models; 2.2.4 Practical Remarks; 2.3 Free Motion of a Hysteretic Structural System; 2.3.1 Problem Statement; 2.3.2 Asymptotic Trajectories; 2.3.3 Practical Remarks; 2.4 Passivity of the Bouc-Wen model 327 $a2.5 Limit Cases2.5.1 The Limit Case n = 1; 2.5.2 The Limit Case alpha = 1; 2.5.3 The Limit Case alpha = 0; 2.5.4 The Limit Case beta+gamma = 0; 2.6 Conclusion; 3 Forced Limit Cycle Characterization of the Bouc-Wen Model; 3.1 Introduction; 3.2 Problem Statement; 3.2.1 The Class of Inputs; 3.2.2 Problem Statement; 3.3 The Normalized Bouc-Wen Model; 3.4 Instrumental Functions; 3.5 Characterization of the Asymptotic Behaviour of the Hysteretic Output; 3.5.1 Technical Lemmas; 3.5.2 Analytic Description of the Forced Limit Cycles for the Bouc-Wen Model; 3.6 Simulation Example; 3.7 Conclusion 327 $a4 Variation of the Hysteresis Loop with the Bouc-Wen Model Parameters4.1 Introduction; 4.2 Background Results and Methodology of the Analysis; 4.2.1 Background Results; 4.2.2 Methodology of the Analysis; 4.3 Maximal Value of the Hysteretic Output; 4.3.1 Variation with Respect to delta; 4.3.2 Variation with Respect to sigma; 4.3.3 Variation with Respect to n; 4.3.4 Summary of the Obtained Results; 4.4 Variation of the Zero of the Hysteretic Output; 4.4.1 Variation with Respect to delta; 4.4.2 Variation with Respect to sigma; 4.4.3 Variation with Respect to n 327 $a4.4.4 Summary of the Obtained Results4.5 Variation of the Hysteretic Output with the Bouc-Wen Model Parameters; 4.5.1 Variation with Respect to delta; 4.5.2 Variation with Respect to sigma; 4.5.3 Variation with Respect to n; 4.5.4 Summary of the Obtained Results; 4.6 The Four Regions of the Bouc-Wen Model; 4.6.1 The Linear Region Rl; 4.6.2 The Plastic Region Rp; 4.6.3 The Transition Regions Rt and Rs; 4.7 Interpretation of the Normalized Bouc-Wen Model Parameters; 4.7.1 The Parameters rho and delta; 4.7.2 The Parameter sigma; 4.7.3 The Parameter n; 4.8 Conclusion 327 $a5 Robust Identification of the Bouc-Wen Model Parameters5.1 Introduction; 5.2 Parameter Identification of the Bouc-Wen Model; 5.2.1 Class of Inputs; 5.2.2 Identification Methodology; 5.2.3 Robustness of the Identification Method; 5.2.4 Numerical Simulation Example; 5.3 Modelling and Identification of a Magnetorheological Damper; 5.3.1 Some Insights into the Viscous + Bouc-Wen Model for Shear Mode MR Dampers; 5.3.2 Alternatives to the Viscous + Bouc-Wen Model for Shear Mode MR Dampers; 5.3.3 Identification Methodology for the Viscous + Dahl Model; 5.3.4 Numerical Simulations; 5.4 Conclusion 327 $a6 Control of a System with a Bouc-Wen Hysteresis 330 $aHysterisis is a system property that is fundamental to a range of engineering applications as the components of systems with hysterisis are able to react differently to different forces applied to them. Control theory is used to model these complex systems and cause them to behave in the desired manner; the Bouc-Wen model is a well-known semi-physical model that is used extensively to describe the hysterisis of systems in the areas of smart structures and civil engineering. The Bouc-Wen model for system hysterisis has increased in popularity due to its capability of capturing in an analytica 606 $aHysteresis$xMathematical models 615 0$aHysteresis$xMathematical models. 676 $a621 700 $aIkhouane$b Faycal$01753051 701 $aRodellar$b Jose$0721038 801 0$bMiAaPQ 801 1$bMiAaPQ 801 2$bMiAaPQ 906 $aBOOK 912 $a9910877762303321 996 $aSystems with hysteresis$94188602 997 $aUNINA