[1] Bossis, G., Khuzir, P., Lacis, S., Volkova, O. (2003). “Yield behavior of magnetorheological suspensions”; Journal of Magnetism and Magnetic Materials, 258, 456-458.
[2] Kwok, N. M., Ha, Q. P., Nguyen, T. H., Li, J., Samali, B. (2006). “A novel hysteretic model for magnetorheological fluid dampers and parameter identification using particle swarm optimization”; Sensors Actuators A, 132, 441-451.
[3] Soltane, S., Montassar, S., Ben-Mekki, O., El-Fatmi, R. (2015). “A hysteretic Bingham model for MR dampers to control cable vibrations”; Journal of Mechanics and Structures, 10 (2), 195-206.
[4] Chang, C., Roschke, P. (1998). “Neural network modeling of a magnetorheological damper”; Journal of Intelligent Material Systems and Structures, 9, 755-764.
[5] Kim, H. S., Roschke, P. N., Lin, P. Y., Loh, C. H. (2006). “Neuro-fuzzy model of hybrid semi-active base isolation system with FPS bearings and an MR damper”; Engineering Structures, 28 (7), 947-958.
[6] Costa, A., Martins, J., Branco, F., Lilien, J. (1996). “Oscillations of bridge stay cables induced by periodic motions of deck and/or towers”; Journal of Engineering Mechanics, 122 (7), 613-622.
[7] Spaggiari, A., Dragoni, E. (2012). “Efficient dynamic modelling and characterization of a magnetorheological damper”; Meccanica, 47, 2041-2054.
[8] Carlson, J. D., Jolly, M. R. (2000) “MR fluid, foam and elastomer devices”; Mechatronics, 10, 555-569.
[9] Stanway, R., Sproston, J. L., Stevens, N. G. (1987). “Non-linear modelling of an electro-rheological vibration damper”; J. Electrostat, 20, 167-184
[10] Gamota, D. R., Filisko, F. E. (1991). “Dynamic mechanical studies of electrorheological materials: moderate frequencies”; J. Rheol, 35, 399-425.
[11] Wereley, N. M., Pang, L., Kamath, G. M. (1998). “Idealized hysteresis modeling of electrorheological and magnetorheological dampers”; J. Intell. Mater. Syst. Struct., 9, 642-649.
[12] Zhou, Q., Qu, W. L. (2002). “Two mechanic models for magnetorheological damper and corresponding test verification”; Earthq. Eng. Eng. Vib. (in Chinese), 22, 144-150.
[13] Occhiuzzi, A., Spizzuoco, M., Serino, G. (2003). “Experimental analysis of magnetorheological dampers for structural control”; Smart Mater. Struct., 12, 703-711.
[14] Zhang, Z., Huang, F. (2013). “A new magneticrheological damper nonlinear bingham hysteretic model and ANSYS implementation”; Applied Mechanics and Materials, 351-352, 1146-1151.
[15] Soltane, S., Montassar, S., Ben-Mekki, O., El-Fatmi, R. (2015). “A hysteretic Bingham model for MR dampers to control cable vibrations”; Journal of Mechanics of Materials and Structures, 10 (2), 195-206.
[16] Papanastasiou, T. C. (1987). “Flow of materials with yield”; Journal of Rheology, 31, 385–404.
[17] Bouc, R. (1971). “Mathematical model for hysteresis”; Acustica, 24, 16-25.
[18] Wen, Y. K. (1976). “Method for random vibration of hysteretic systems”; J. Eng. Mech. Div.-ASCE, 102, 249-263.
[19] Spencer, B. F. Jr., Dyke, S. J., Sain, M. K., Carlson, J. D. (1997). “Phenomenological model for magnetorheological dampers”; J. Eng. Mech. ASCE, 123, 230-238.
[20] Yi, F., Dyke, S. J., Caicedo, M. (1999). “Seismic Response Control Using Smart Dampers”; In: Proceedings of the American Control Conference. City: San Diego, California, 1022-1026.
[21] Yang, G., Spencer, B. F. Jr., Jung, H. J., Carlson, J. D. (2004). “Dynamic modeling of large-scale magnetorheological damper systems for civil engineering applications”; J. Eng. Mech. ASCE, 130, 1107-1114.
[22] Dominguez, A., Sedaghati, R., Stiharu, I. (2004). “Modelling the hysteresis phenomenon of magnetorheological dampers”; Smart Mater. Struct., 13, 1351-1361.
[23] Dominguez, A., Sedaghati, R., Stiharu, I. (2006). “A new dynamic hysteresis model for magnetorheological dampers”; Smart Mater. Struct., 15, 1179-1189.
[24] Ma, X., Rakheja, S., Su, C-Y. (2007). “Development and Relative Assessments of Models for Characterizing the Current Dependent Hysteresis Properties of Magnetorheological Fluid Dampers”; Journal of Intelligent Material Systems and Structures, 18, 487-502.
[25] Kwok, N. M., Ha, Q. P., Nguyen, M. T., Li, J., Samali, B. (2007). “Bouc-Wen model parameter identification for a MR fluid damper using computationally efficient GA”; ISA Trans., 46, 167-179.
[26] Ismail, M., Ikhouane, F., Rodellar, J. (2009). “The Hysteresis Bouc-Wen Model, a Survey”; Arch. Comput. Methods Eng., 16, 161-188.
[27] Ikhouane, F., Rodellar, J. (2005). “On the Hysteretic Bouc–Wen Model. Part I: Forced Limit Cycle Characterization”; Nonlinear Dynamics, 42, 63-78.
[28] Ikhouane, F., Rodellar, J. (2005). “On the Hysteretic Bouc–Wen Model. Part II: Robust Parametric Identification”; Nonlinear Dynamics, 42, 79-95.
[29] Bahar, A., Pozo, F., Acho, L., Rodellar, J., Barbat, A. (2010). “Parameter identification of large-scale magnetorheological dampers in a benchmark building”; Computers and Structures, 88, 198-206.
[30] Dominguez, S., Stiharu, I., Sedaghati, R. (2013). “Practical hysteresis model for magnetorheological dampers”; Journal of Intelligent Material Systems and Structures, 0 (0), 1-13.
[31] Bai, X., Chen, P., Qian, L. (2015). “Principle and validation of modified hysteretic models for magnetorheological dampers”; Smart Materials and Structures, 24, 1-12.
[32] Wereley, N. M., Pang, L., Kamath, G. M. (1998). “Idealized hysteresis modeling of electrorheological and magnetorheological dampers”; J. Intell. Mater. Syst. Struct., 9, 642-649.
[33] Pang, L., Kamath, G. M., Wereley, N. M. (1998). “Analysis and testing of a linear stroke magnetorheological damper”; Proc. AIAA/ASME/AHS Adaptive Structures Forum, CP9803, 2841-2856.
[34] Snyder, R. A., Kamath, G. M. Wereley, N. M. (2001). “Characterization and analysis of magnetorheological damper behavior under sinusoidal loading”; AIAA J., 39, 1240-1253.
[35] Liu, H., Teng, J. (2004). “Modeling of Smart Dampers for Vibration Control”; In: Proceedings of the 2004 International Conference on Intelligent Mechatronics and Automation. City: Chengdu,Chin, 177-188.
[36] Seong, M. S., Choi, S. B., Kim, C. H. (2013). “Damping force control of frictionless MR damper associated with hysteresis modeling”; Journal of Physics: Conference Series (13th Int. Conf. on Electrorheological Fluids and Magnetorheological Suspensions), 412, 1-7.
[37] Ang, W. L., Li, W. H., Du, H. (2004). “Experimental and modelling approaches of a MR damper performance under harmonic loading”; J. Inst. Eng., 44, 1–14.
[38] Sims, N. D., Holmes, N. J., Stanway, R. (2004). “A unified modelling and model updating procedure for electrorheological and magnetorheological dampers”; Smart Mater. Struct., 13, 100-121.
[39] Weiss, K. D., Carlson, J. D., Nixon, D. A. (1994). “Viscoelastic properties of magneto- and electro-rheological fluids”; J Intell Mater Syst Struct, 5, 772-775.
[40] Jolly, M. R., Carlson, J. D., Munoz, B. C. (1996). “A model of the behaviour of magnetorheological materials”; Smart Mater Struct, 5, 607-614.
[41] Kamath, G. M., Wereley, N. M. (1997). “Nonlinear viscoelastic–plastic mechanisms-based model of an electrorheological damper”; J. Guid. Control Dyn., 20, 1125-1132.
[42] Kamath, G. M., Wereley, N. M. (1997). “A nonlinear viscoelastic-plastic model for electrorheological fluids”; Smart Mater. Struct., 6, 351-359.
[43] Wereley, N. M., Kamath, G. M., Madhavan, V. (1999). “Hysteresis modeling of semi-active magnetorheological helicopter dampers”; J. Intell. Mater. Syst. Struct., 10, 624-633.
[44] Kamath, G. M., Wereley, N. M., Jolly, M. R. (1999). “Characterization of magnetorheological helicopter lag dampers”; J. Am. Helicopter Soc., 44, 234-248.
[45] Li, W. H., Yao, G. Z., Chen, G., Yeo, S. H., Yap, F. F. (2000). “Testing and steady state modeling of a linear MR damper under sinusoidal loading” Smart Mater. Struct., 9, 95-102.
[46] Li, Z., Ni, Y., Dai, H., Ye, S. (2013). “Viscoelastic plastic continuous physical model of a magnetorheological damper applied in the high speed train”; Sci. China Tech Sci, 56, 2433-2446.
[47] Weng, J. S., Hu, H. Y., Zhang, M. K. (20000. “Experimental modeling of magnetorheological damper”; J. Vib. Eng. (in Chinese), 13, 616-620.
[48] Wang, D. H., Liao, W. H. (2011). “Magnetorheological fluid dampers: a review of parametric modelling”; Smart Mater. Struct., 20, 1-34.
[49] Guo, D., Hu, H. (2005). “Nonlinear Stiffness of a Magneto-Rheological Damper”; Nonlinear Dynamics, 40, 241-249.
[50] Cesmeci, S., Engin, T. (2010). “Modeling and testing of a field-controllable magnetorheological fluid damper”; International Journal of Mechanical Sciences, 52, 1036-1046.
[51] Metered, H., Mostafa, S., El-Demerdash, S., Hammad, N., El-Nashar, M. (2013). “Testing, Modelling and Analysis of a Linear Magnetorheological Fluid Damper under Sinusoidal Conditions”; SAE Technical Paper, 2013-01-0996, Available at: URL [https://doi.org/10.4271/2013-01-0996].
[52] Balamurugan, L., Jancirani, J., Eltantawie, M. A. (2014). “Generalized Magnetorheological (MR) Damper Model and its Application in Semi-Active Control of Vehicle Suspension System”; International Journal of Automotive Technology, 15 (3), 419-442.
[53] Bass, B. J., Christenson, R. E. (2007). “System Identification of a 200 kN Magneto-Rheological Fluid Damper for Structural Control in Large-Scale Smart Structures”; In: Proceedings of the 2007 American Control Conference Marriott Marquis Hotel at Times Square. City: New York City, USA, 2690-2695.
[54] Yang, M., Chen, Z., Hua, X. (2011). “An experimental study on using MR damper to mitigate longitudinal seismic response of a suspension bridge”; Soil Dynamics and Earthquake Engineering, 31, 1171-1181.
[55] Pan, W., Yan, Z., Lou, J., Zhu, S. (2018). “Research on MRD Parametric Model Based on Magic Formula”; Hindawi, Shock and Vibration Volume 2018, Article ID 1871846, 1-10. Available at: URL [https://doi.org/10.1155/2018/1871846].
[56] Zhou, Q., Nielsen, S. R. K., Qu, W. L. (2006). “Semi-active control of three-dimensional vibrations of an inclined sag cable with magnetorheological dampers”; J. Sound Vib., 296, 1-22.
[57] Zhou, Q., Qu, W. L. (2002). “Two mechanic models for magnetorheological damper and corresponding test verification”; Earthq. Eng. Eng. Vib. (in Chinese), 22, 144-150.
[58] Ikhouane, F., Dyke, S. J. (2007). “Modeling and identification of a shear mode magnetorheological damper”; Smart Mater. Struct., 16, 605-616.
[59] Garcia-Banos, I., Ikhouane, F., Aguirre-Carvajal, N. (2017). “An asymmetric-friction based model for magnetorheological dampers”; IFAC (International Federation of Automatic Control) Papers Online, 50-1, 14076-14081. Available at: URL [10.1016/j.ifacol.2017.08.1844].
[60] Jimenez, R., Alvarez-Icaza, L. (2005). “LuGre friction model for a magnetorheological damper”; Struct. Control Health Monit., 12, 91-116.
[61] Ma, X. Q., Rakheja, S., Su, C. Y. (2007). “Development and relative assessments of models for characterizing the current dependent hysteresis properties of magnetorheological fluid dampers”; J. Intell. Mater. Syst. Struct., 18, 487-502.
[62] Narasimhan, S., Nagarajaiah, S., Johnson, E. A., Gavin, H. P. (2006). “Smart base-isolated benchmark building. Part I: problem definition” Structural Control and Health Monitoring, 13 (2-3), 573-588.
[63] Kennedy, J., Eberhart, R. (1995). “Particle swarm optimization, in Neural Networks”; In: Proceedings, IEEE international conference on 1995, 1942-1948.