Pseudoelastic SMA Spring Elements for Passive Vibration Isolation: Part II – Simulations and Experimental Correlations
Source abstract
Abstract
In Part II of this two-part study, system simulations and experimental correlations of a Shape Memory Alloy (SMA) based vibration isolation device (briefly described in Part I) has been presented. This device consists of layers of preconstrained SMA tubes undergoing pseudoelastic transformations under transverse dynamical loading. In Part II, detailed description of the prototype vibration isolation device, its experimental setup, and actual experimental test results are presented. An extensive parametric study has been conducted on a nonlinear hysteretic dynamical system, representing this vibration isolation device utilizing a physically based simplified SMA model and a Preisach model (an empirical model based on system identification) developed in Part I. Both the physically based simplified SMA model and the modified Preisach model have been utilized to perform experimental correlations with the results obtained from actual testing of the device. Based on the investigations, it has been shown that variable damping and tunable isolation response are major benefits of SMA pseudoelasticity. Correlation of numerical simulations and experimental results has shown that large amplitude displacements causing phase transformations of SMA components present in such a device are necessary for effective reduction in the transmissibility of such dynamical systems. It has also been shown that SMA-based devices can overcome performance trade-offs inherent in typical softening spring-damper vibration isolation systems. In terms of numerically predicting the experimental results, it has been shown that the Preisach model gave relatively accurate results due to better modeling of the actual SMA tube behavior. However, for a generic parametric study, the physically based simplified SMA model has been found to be more useful as it is motivated from the constitutive response of SMAs and hence, could easily incorporate different changes in system conditions.
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Research context
OpenAlex topics: Shape Memory Alloy Transformations · Structural Engineering and Vibration Analysis · Vibration Control and Rheological Fluids
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
Affiliations
Department of Aerospace Engineering, Texas A&M University, College Station, TX 77843, USA
V-22 Structure and Development, Airframe Systems, Bell Helicopter, Textron, Fort Worth, TX 76101, USA
Air Force Research Laboratory/VSSV, Kirtland AFB, NM 87117, USA
References (16)
Show source-provided references
1. Bernardini, D. and Vestroni, F. 2002. “Non-isothermal Oscillations of Pseudoelastic Devices” , International Journal of Non-Linear Mechanics, Submitted for publication.10.1016/S0020-7462(02)00065-3 ↗
2. 10.1016/S0997-7538(01)01159-710.1016/S0997-7538(01)01159-7 ↗
3. 10.1177/1045389X960070040410.1177/1045389X9600700404 ↗
4. Hughes, T.J. 1987. The Finite Element Method, Prentice-Hall, Inc., Englewood Cliffs, NJ .
5. Khan, M.M. January 2002. “Modeling of Shape Memory Alloy (SMA) Spring Elements for Passive Vibration Isolation using Simplified SMA Model and Preisach Model”. Master’s Thesis, Texas A&M University, College Station,TX.
6. Lacarbonara, W., Bernardini, D. and Vestroni, F. September 2001. “Periodic and Nonperiodic Thermomechanical Reponses of Shapememory Oscillators” , In: Proc. Conf. ASME Design Engineering Technical Conference, Pittsburgh, PA.10.1115/DETC2001/VIB-21458 ↗
7. Lagoudas, D.C., Khan, M.M. and Mayes, J.J. November 2001. “Modelling of Shape Memory Alloy Springs for Passive Vibrationisolation” , In: Proc. Conf. ASME International Mechanical Engineering Congress and Exposition, New York, NY.10.1115/IMECE2001/AD-23730 ↗
8. Lagoudas, D.C., Khan, M.M., Mayes, J.J. and Henderson, B.K. November 2002. “Parametric Study and Experimental Correlation of an SMA Based Damping and Passive Vibration Isolation Device” , In: Proc. Conf. ASME International Mechanical Engineering Congress and Exposition, New Orleans, LA.10.1115/IMECE2002-39034 ↗
9. Mayes, J.J. December 2001. “Suitability of Shape Memory Alloys for Vibration Isolation with Application to Launch Vehicle Payloads”, Master’s Thesis, Texas A&M University, College Station, TX.
10. Mayes, J.J. and Lagoudas, D.C. August 2001. “An Experimental Investigation of Shape Memory Alloy Springs for Passive Vibration Isolation” , In: Proc. Conf. AIAA Space 2001 Conference and Exposition, Albuquerque, NM, Submitted.10.2514/6.2001-4569 ↗
11. Meriovitch, L. 1975. Elements of Vibation Analysis, McGraw Hill Kogakusha, Ltd., Tokyo .
12. Nayfeh, A. H. and Mook, D. T. 1979. Nonlinear Oscillations, John Wiley & Sons, Inc., New York .
13. Newmark, N.M. 1959. “A Method of Computation for Structural Dynamics” , Journal of Engineering Mechanics Division, ASCE 85, 67–94 .10.1061/JMCEA3.0000098 ↗
14. Otsuka, K. and Shimizu, K. 1986. “Pseudoelasticity and Shape Memory Effects in Alloys” , International Metals Review, 31(3): 93–114 .10.1179/imtr.1986.31.1.93 ↗
15. Wayman, C.M. 1983. “Phase Transformations, Nondiffusive”, In: Cahn, R.W. and Haasen, P. (eds), Physical Metallurgy, pp. 1031–1075, North-Holland Physics Publishing, New York .
16. Yiu, Y.C. and Regelbrugge, M.E. April 1995. “Shape-memory Alloy Isolators for Vibration Suppression in Space Applications” , In: Proc. 36th AIAA/ASME/ASCE/AHS/ASC Conf. Structures, Structural Dynamics, and Materials, AIAA-95-1120-CP.10.2514/6.1995-1120 ↗