Dynamic topology optimization of compliant mechanisms and piezoceramic actuators

ASME International Mechanical Engineering Congress and Exposition, Proceedings

Volumn , Issue , 2002, Pages 205-216

  Maddisetty, Hima ^a   Frecker, Mary ^a  

^a The Pennsylvania State University   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

CAPACITANCE; COMPUTER AIDED ENGINEERING; DYNAMICS; MECHANICAL ENGINEERING; MECHANISMS; OPTIMIZATION; PIEZOELECTRIC CERAMICS; PIEZOELECTRICITY; STIFFNESS; STRUCTURAL DESIGN; TOPOLOGY;

COMPARISON STUDY; COMPLIANT MECHANISM; COUPLING STRUCTURES; DRIVING FREQUENCIES; DYNAMIC APPLICATIONS; DYNAMIC BEHAVIORS; DYNAMIC TOPOLOGIES; MECHANICAL EFFICIENCY; OPTIMAL TOPOLOGIES; OPTIMIZED STRUCTURES; PIEZO-CERAMIC ACTUATORS; PIEZOELECTRIC CERAMIC ACTUATORS; SPRING STIFFNESS; STATIC BEHAVIORS; TOPOLOGY OPTIMIZATION METHOD;

PIEZOELECTRIC ACTUATORS;

EID: 78249241192     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1115/IMECE2002-33993     Document Type: Conference Paper

References (21)

1. Giurgiutiu, V., C.A. Rogers, and Z. Chaudry, Design of Displacement-Amplified Induced-Strain Actuators for Maximum Energy Output. Journal of Mechanical Design, Transactions of the ASME, 1997. 119: p. 511-517. (Pubitemid 127709773)
2. Paine, J.S.N. and Z. Chaudry, The Impact of Amplification on Efficiency and Energy Density of Induced Strain Actuators. Proceedings of the ASME Aerospace Division, 1996. 52: p. 511-516.
3. Prechtl, E. and S. Hall, Design of a High Efficiency, Large Stroke, Electromechanical Actuator. Smart Materials and Structures, 1999(8): p. 13-30.
4. Maddisetty, H. and M. Frecker. Piezoelectric Actuator Efficiency Definitions and Relation to Compliant Mechanism Design. in 2001 ASME International Mechanical Engineering Congress and Exposition, Adaptive Structures and Materials Symposium. 2001. New York, NY.
5. Min, S., S. Nishiwaki, and N. Kikuchi, Unified Topology Design of Static and Vibrating Structures Using a Multiobjective Optimization. Computers and Structures, 2000. 75: p. 93-116.
6. Nishiwaki, S., K. Saitou, S. Min, and N. Kikuchi, Topological Design Considering Flexibility Under Periodic Loads. Structural and Multidisciplinary Optimization, 2000. 19(1): p. 4-16.
7. Rhong, J.H., Y.M. Xie, X.Y. Yang, and Q.Q. Liang, Topology Optimization of Structures Under Dynamic Response Constraints. Journal of Sound and Vibration, 2000. 234(2): p. 177-189.
8. Canfield, S. and M. Frecker, Topology Optimization of Compliant Mechanical Amplifiers for Piezoelectric Actuators. Structural Optimization, 2000. 20(4): p. 269-278.
9. Frecker, M. and S. Canfield. Design of Compliant Mechanism Amplifiers for Piezoceramic Stack Actuators Considering Stiffness Properties. in Proceedings ASME International Mechanical Engineering Congress and Exposition, Dynamic Systems and Control, Special session on Flexural Joints and compliance modeling. 2000. Orlando, Florida.
10. Nelli Silva, E.C., S. Nishiwaki, and N. Kikuchi, Topology Optimization Design of Flextensional Actuators. IEEE Transactions and Ultrasonics, Ferroelectrics, and Frequency Control, 2000. 47(3): p. 657-671.
11. Nelli Silva, E.C. and N. Kikuchi, Design of Piezoelectric Transducers Using Topology Optimization. Smart Materials and Structures, 1999. 8: p. 350-365.
12. Yin, L. and G.K. Ananthasuresh, Topology Optimization of Compliant Mechanisms with Multiple Materials Using a Peak Function Interpolation Scheme. Structural and Multidisciplinary Optimization, 2001. 23(1): p. 49-62.
13. Du, H., G.K. Lau, M.K. Lim, and J. Qui, Topological Optimization of Mechanical Amplifiers for Piezoelectric Actuators Under Dynamic Motion. Smart Materials and Structures, 2000. 9: p. 788-800.
14. Chandrasekaran, S., D.K. Lindner, and R.C. Smith, Optimized Design of Switching Amplifiers for Piezoelectric Actuators. Journal of Intelligent Material Systems and Structures, 2000. 11(4): p. 887-901. (Pubitemid 32779990)
15. Meirovitch, L., Analytical Methods in Vibrations. Macmillan Series in Applied Mechanics, ed. F. Landis. 1967, New York: Macmillan Publishing Co., Inc.
16. Fox, R.L. and M.P. Kapoor, Rates of Change of Eigenvalues and Eigenvectors. AIAA Journal, 1968. 6: p. 2426-2429.
17. Mills-Curran, W.C., Calculation of Eigenvector Derivatives for Structures with Repeated Eigenvalues. AIAA Journal, 1988. 26: p. 867-871.
18. Dailey, R.L., Eigenvectors Derivatives with Repeated Eigenvalues. AIAA Journal, 1989. 27: p. 486-491.
19. Wang, B.P., Improved Approximate Methods for Computing Eigenvector Derivatives in Structural Dynamics. AIAA Journal, 1991. 29: p. 1018-1020.
20. Song, D.T., W.Z. Han, S.H. Chen, and Z.P. Qiu, Simplified Calculation Eigenvector Derivatives with Repeated Eigenvalues. AIAA Journal, 1996. 34: p. 859-862.
21. Aldeman, H.M. and R. Haftka, Sensitivity Analysis of Discrete Structural Systems. AIAA Journal, 1986. 24: p. 823-832.