Modelling and design of adaptive composite structures

Computer Methods in Applied Mechanics and Engineering

Volumn 185, Issue 2-4, 2000, Pages 325-346

  Franco Correia, Victor M ^a   Aguiar Gomes, Maria A ^b   Suleman, Afzal ^b   Mota Soares, Cristóvão M ^b   Mota Soares, Carlos A ^b  

^a Escola Nautica Infante D Henrique   (Portugal)

^b Instituto Superior Tecnico Institute for Mechanical Engineering   (Portugal)

Author keywords

[No Author keywords available]

Indexed keywords

COMPOSITE STRUCTURES; EPOXY RESINS; FINITE ELEMENT METHOD; GRAPHITE FIBER REINFORCED PLASTICS; MATHEMATICAL MODELS; OPTIMIZATION;

ADAPTIVE COMPOSITE STRUCTURE; PIEZOELECTRIC ACTUATOR; PIEZOELECTRIC SENSOR;

LAMINATED COMPOSITES;

EID: 0034188419     PISSN: 00457825     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0045-7825(99)00265-0     Document Type: Article

References (54)

1. Reddy J.N. Mechanics of Laminated Composite Plates - Theory and Applications. 1997;CRC Press, Boca Raton.
2. Pagano N.J., Hatfield S.J. Elastic behaviour of multilayered bidirectional composites. AIAA J. 10:1972;931-933.
3. Mallikarjuna, Kant T. A critical review and some results of recently developed refined theories of fiber-reinforced laminated composites and sandwiches. Composite Structures. 23:1993;293-312.
4. Mota Soares C.M., Mota Soares C.A., Franco Correia V.M. Optimization of multilaminated structures using higher-order deformation models. Comput. Meth. Appl. Mech. Eng. 149:1997;133-152.
5. Chattopadhyay A., Seeley C.E. A higher order theory for modelling composite laminates with induced strain actuators. Composites Part B. 28B:1997;243-252.
6. Robbins D.H., Reddy J.N. Analysis of piezoelectrically actuated beams using a layer-wise displacement theory. Comput. struc. 41(2):1991;265-279.
7. Lo K.H., Christensen R.M., Wu E.M. A high-order theory of plate deformation. Part 1: homogeneous plates. J. Appl. Mech. 1977;663-668.
8. Lo K.H., Christensen R.M., Wu E.M. A high-order theory of plate deformation. Part 2: Laminated plates. J. Appl. Mech. 1977;669-676.
9. Whitney J.M. Shear correction factors for orthotropic laminates under static load. J. Appl. Mech. 40(1):1973;302-304.
10. Reddy J.N. An evaluation of equivalent single-layer and layerwise theories of composite laminates. Composite Structures. 25:1993;31-35.
11. Noor A.K., Burton W.S. Assessment of computational models for multilayered anisotropic plates. Composite Structures. 14:1990;233-265.
12. Reddy J.N., Robbins D.H. Jr. Theories and computational models for composite laminates. Appl. Mech. Revue. 47(6):1994;147-169.
13. A.N. Palazotto, S.T. Dennis, Nonlinear Analysis of Shell Structures, AIAA Education Series, Washington DC, USA, 1992.
14. Crawley E.F. Intelligent structures for aerospace: a technology overview and assessment. AIAA J. 32(8):1994;1689-1699.
15. Mitchell J.A., Reddy J.N. A refined hybrid plate theory for composite laminates with piezoelectric laminae. Internat. J. Solids Structures. 32(16):1995;2345-2367.
16. Saravanos D.A., Heyliger P.R., Hopkins D.A. Layerwise mechanics and finite element for the dynamic analysis of piezoelectric composite plates. Internat. J. Solids Structures. 34(3):1997;359-378.
17. Saravanos D.A., Heyliger P.R. Coupled layerwise analysis of composite beams with embedded piezoelectric sensors and actuators. J. Internat. Mater. Sys. Structures. 6:1995;350-363.
18. Allik H., Hughes T.J.R. Finite element method for piezoelectric vibration. Internat. J. Numer. Meth. Eng. 2:1970;151-157.
19. Tzou H.S., Tseng C.I. Distributed piezoelectric sensor/actuator design for dynamic measurement/control of distributed parameter systems: A piezoelectric finite element approach. J. Sound Vibration. 138(1):1990;17-34.
20. Ha S.K., Keilers C., Chang F. Finite element analysis of composite structures containing distributed piezoceramic sensors and actuators. AIAA J. 30(3):1992;772-780.
21. Chandrashekhara K., Agarwal A.N. Active control of laminated composite plates using piezoelectric devices: A finite element approach. J. Intell. Mater. Sys. Structures. 4:1993;496-508.
22. Suleman A., Venkayya V.B. A simple finite element formulation for a laminated composite plate with piezoelectric layers. J. Intell. Mater. Sys. Structures. 6:1995;776-782.
23. Tzou H.S., Ye R. Analysis of piezoelastic structures with laminated piezoelectric triangle shell elements. AIAA J. 34(1):1996;110-115.
24. Lin C.C., Hsu C., Huang H. Finite element analysis on deflection control of plates with piezoelectric actuators. Composite Structures. 35:1996;423-433.
25. Reddy J.N., Mitchell J.A. Refined nonlinear theories of laminated composite structures with piezoelectric laminae. Sadhana - J. Indian Academy Sci. 20:1995;721-747.
26. K.D. Jonnalagadda, T.R. Tauchert, G.E. Blandford, Higher-order displacement formulation for a piezothermoelastic laminate. Mechanics of Electromagnetic Materials and Structures, ASME, AMD-161/MD-42 (1993) 145-156.
27. Adelman H.M., Haftka R.T. Sensitivity analysis for discrete structural systems. AIAA J. 24(5):1986;823-832.
28. Haftka R.T., Adelman R.M. Recent developments in structural sensitivity analysis. J. Structural Optimization. 1:1989;137-151.
29. Zyczowski M. Recent advances in optimal structural design of shells. European J. Mech.A/Solids. 11:1992;5-24.
30. Grandhi R. Structural optimization with frequency constraints - a review. AIAA J. 31(12):1993;2296-2303.
31. Abrate S. Optimal design of laminated plates and shells. Composite Structures. 29:1994;269-286.
32. Tauchert T.R. Plane piezothermoelastic response of a hybrid laminate - a Benchmark problem. Composite Structures. 39(3-4):1997;329-336.
33. Tiersten H.F. Linear Piezoelectric Plate Vibrations. 1969;Plenum Press, New York.
34. Lee C.K. Theory of laminated piezoelectric plates for the design of distributed sensors/actuators. Part I: Governing equations and reciprocal relations. J. Acoust. Soc. Am. 87:1990;3.
35. Hagood N.W., Chung W.H., von Flotwo A. Modelling of piezoelectric actuators dynamics for active structural control. J. Intell. Mater. Sys. Structures. 1:1990;3.
36. Pai P.F., Nayfeh A.O., Oh K., Mook D.T. A refined nonlinear model of composite plates with integrated piezoelectric actuators and sensors. Internat. J. Solids Structures. 20:1993;12.
37. Xu K., Noor A.K., Tang Y. Three-dimensional solutions for coupled thermoelectroelastic response of multilayered plates. Comput. Meth. Appl. Mech. Eng. 126:1995;355-371.
38. Donthireddy P., Chandrashekhara K. Modelling and shape control of composite beams with embedded piezoelectric actuators. Composite Structures. 35:1996;237-244.
39. Carman G., Reifsnider K. Analytical optimization of coating properties for actuators and sensors. J. Intell. Mater. Sys. Structures. 4:1993;89-97.
40. Kim S.J., Jones J.D. Influence of piezo-actuator thickness on the active vibration control of a cantilever beam. J. Intell. Mater. Sys. and Structures. 6:1995;610-623.
41. Meric R.A., Saigal S. Shape sensitivity analysis of piezoelectric structures by the adjoint variable method. AIAA J. 29(8):1991;1313-1318.
42. Silva E.C.N., Fonseca J.S.O., Kikuchi N. Optimal design of piezoelectric microstructues. Comput. Mech. 19:1997;397-410.
43. Batra R.C., Liang X.Q. The vibration of a rectangular laminated elastic plate with embedded piezoelectric sensors and actuators. Comput. Structures. 63(2):1997;203-216.
44. Liang C., Sun F.P., Rogers C.A. Determination of design of optimal actuator location and configuration based on actuator power factor. J. Intell. Mater. Sys. Structures. 6:1995;456-464.
45. T.J. Leeks, T.A. Weisshaar, Optimizing induced strain actuators for maximum panel deflection, in: Proceedings of the AIAA/ASME Adaptive Structures Forum, AIAA-94-1774-CP, 1994, pp. 378-387.
46. Franco Correia V.M., Mota Soares C.M., Mota Soares C.A. Design sensitivity analysis and optimal design of composite structures using higher order discrete models. Eng. Optimization. 29:1997;85-111.
47. Franco Correia V.M., Mota Soares C.M., Mota Soares C.A. Higher order models on the eigenfrequency analysis and optimal design of laminated composite structures. Composite Structures. 39(3-4):1997;237-253.
48. Mota Soares C.M., Mota Soares C.A., Franco Correia V.M. Multiple eigenvalue optimization of composite structures using discrete third order displacement models. Composite Structures. 38:1997;99-110.
49. Vanderplaats G.N. Numerical Optimization Techniques for Engineering Design: with Applications. 1994;McGraw-Hill, New York.
50. Messac A. Physical Programming: Effective optimization for computational design. AIAA J. 34:1996;149-158.
51. O.C. Zienkiewicz, The Finite Element Method in Engineering Science, 3rd ed., McGraw-Hill, London, 1987.
52. M. Gomes, Alexandra, Modelling and optimization of electromechanical adaptive structures, MSc. Thesis, Instituto Superior Tecnico, Technical University of Lisbon, Portugal, 1997 (in Portuguese).
53. Arnold V.I. Mathematical Methods of Classical Mechanics - Graduate Texts in Mathematics. 1978;Springer, New York.
54. Evans L.C. Partial Differential Equations - Math Berkeley Lecture Notes. 1993;University of California, Berkeley.