A piezolaminated composite degenerated shell finite element for active control of structures with distributed piezosensors and actuators

Smart Materials and Structures

Volumn 17, Issue 3, 2008, Pages

  Balamurugan, V ^a   Narayanan, S ^b  

^a DRDO   (India)

^b INDIAN INSTITUTE OF TECHNOLOGY MADRAS   (India)

Author keywords

[No Author keywords available]

Indexed keywords

ACTUATORS; ATMOSPHERIC ELECTRICITY; BEAMS AND GIRDERS; CARBON FIBER REINFORCED PLASTICS; COMPOSITE STRUCTURES; COMPUTATIONAL EFFICIENCY; COMPUTATIONAL METHODS; CONTROL SYSTEM ANALYSIS; CONTROL THEORY; DEFORMATION; DETECTORS; ELECTRIC CURRENTS; ELECTRIC POTENTIAL; ELECTROACUPUNCTURE; FINITE DIFFERENCE METHOD; FINITE ELEMENT METHOD; INTEGRATION; INTELLIGENT STRUCTURES; INTERPOLATION; NUMERICAL ANALYSIS; PIEZOELECTRIC ACTUATORS; PIEZOELECTRIC DEVICES; PIEZOELECTRIC TRANSDUCERS; PIEZOELECTRICITY; QUADRATIC PROGRAMMING; SENSORS; SHEARING MACHINES; SPECTROSCOPIC ANALYSIS; SURFACES; THREE DIMENSIONAL; TWO DIMENSIONAL;

(1 1 0) SURFACE; ACTIVE CONTROLS; ACTIVE VIBRATION CONTROL (AVC); BENDING DEFORMATIONS; BOTTOM SURFACES; CASE STUDIES; COMMERCIAL CODES; COMPOSITE SMART STRUCTURES; COMPUTATIONAL ACCURACY; COMPUTATIONAL EFFORTS; DEGREE OF FREEDOM (DOF); DEGREES OF FREEDOM; FINITE ELEMENT (FE); GENERAL (CO); LINEAR QUADRATIC GAUSSIAN (LQG) CONTROL; MEMBRANE LOCKING; MODELING AND ANALYSIS; MULTILAYER (ML); NODAL VARIABLES; NUMERICAL INTEGRATIONS; PIEZO-SENSORS; PIEZOELECTRIC LAYERS; PIEZOELECTRIC SENSORS AND ACTUATORS; POTENTIAL DIFFERENCE; PZT SENSORS; QUADRATIC VARIATIONS; REDUCED INTEGRATION; REISSNER MINDLIN; ROTARY INERTIA (RI); SHEAR LOCKING; SHELL ELEMENTS; SHELL FINITE ELEMENTS; SHELL STRUCTURES; SOLID ELEMENTS; THREE DIRECTIONS; WIDE-RANGE;

SHELLS (STRUCTURES);

EID: 45749137248     PISSN: 09641726     EISSN: 1361665X     Source Type: Journal    
DOI: 10.1088/0964-1726/17/3/035031     Document Type: Article

References (33)

1. Allik H and Hughes J R 1970 Finite element method for piezoelectric vibrations Int. J. Numer. Methods Eng. 2 151-7
2. Crawley E F and Luis J de 1987 Use of piezoelectric actuators as elements of intelligent structures AIAA J. 25 1373-85
3. Lee C K 1990 Theory of laminated piezoelectric plates for the design of distributed sensors/actuators, Part I: Governing equations and reciprocal relations J. Acoust. Soc. Am. 87 1144-58
4. Benjeddou A 2000 Advances in piezoelectric finite element modeling of adaptive structural elements: a survey Comput. Struct. 76 347-63
5. Saravanos D A and Heyliger P R 1999 Mechanics and computational models for laminated piezoelectric beams, plates and shells Appl. Mech. Rev. 52 305-20
6. Tzou H S and Ye R 1996 Analysis of piezoelectric structures with laminated piezoelectric triangle shell elements AIAA J. 34 110-5
7. Saravanos D A 1997 Mixed laminate theory and finite element for smart piezoelectric composite shell structures AIAA J. 35 1327-33
8. Piefort V 2001 Finite element modeling of piezoelectric active structures Dissertation Université Libre de Bruxelles
9. Balamurugan V and Narayanan S 2001 Shell finite element for smart piezoelectric composite plate/shell structures and its application to the study of active vibration control Finite Elem. Anal. Des. 37 713-38
10. Narayanan S and Balamurugan V 2003 Finite element modeling of piezolaminated smart structures for active vibration control with distributed sensors and actuators J. Sound Vib. 262 529-62
11. Kulkarni S A and Bajoria K M 2003 Finite element modeling of smart plates/shells using higher order shear deformation theory Compos. Struct. 62 41-50
12. Topdar P, Chakraborti A and Sheikh A H 2004 An efficient hybrid plate model for analysis and control of smart sandwich laminates Comput. Methods Appl. Mech. Eng. 193 4591-610
13. Semedo Garc J E, Mota Soares C M, Mota Soares C A and Reddy J N 2004 Analysis of laminated adaptive plate structures using layerwise finite element models Comput. Struct. 82 1939-59
14. Correia I F P, Soares C M M, Soares C A M and Herskovits J 2004 Analysis of adaptive shell structures using a refined laminated model Compos. Struct. 66 261-8
15. Simoes Moita J M, Mota Soares C M and Mota Soares C A 2005 Active control of forced vibrations in adaptive structures using a higher order model Compos. Struct. 71 349-55
16. Marinković D, Koppe H and Gabbert U 2006 Numerically efficient finite element formulation for modeling active composite laminates Mech. Adv. Mater. Struct. 13 379-92
17. Kebari H and Cassell A C 1991 Non-conforming modes stabilization of a nine-node stress-resultant degenerated shell element with drilling freedom Comput. Struct. 40 509-80
18. Chen X and Austin M 1995 A systems approach to nonlinear finite element analysis of shell structures Technical Research Report Institute for Systems Research, University of Maryland, College Park
19. Bathe K J 1996 Finite Element Procedures in Engineering Analysis (Englewood Cliffs, NJ: Prentice-Hall)
20. Reddy J N 2005 An Introduction to the Finite Element Method (New Delhi: Tata McGraw-Hill)
21. Jayasankar S, Mahesh S, Narayanan S and Chandramouli P 2007 Dynamic analysis of layered composite shells using nine node degenerate shell elements J. Sound Vib. 299 1-11
22. Gupta V K, Seshu P and Kurien Issac K 2002 Degenerated shell finite element for smart structures Proc. Int. Conf. on Smart Materials, Structures and Systems (Bangalore, India, Dec. 2002) ISSS2002-SA-510
23. Zallo A and Gaudenze P 2003 Finite element models for laminated shells with actuation capability Comput. Struct. 81 1059-69
24. Bisegna P and Maceri F 1996 An exact three-dimensional solution for simply supported rectangular piezoelectric plate J. Appl. Mech. 63 628-38
25. Benjeddou A, Deu J F and Letombe S 2002 Free vibration of simply-supported piezoelectric adaptive plates: an exact sandwich formulation Thin-walled Struct. 40 573-93
26. Ganapathi M, Patel B P, Touratier M, Coffignal G and Verge M 2002 A new element for sandwich beams with piezoelectric layers Proc. Int. Conf. on Smart Materials, Structures and Systems (Bangalore, India, Dec. 2002) ISSS2002-SA-410
27. Yao L Q and Lu L 2003 Hybrid-stabilized solid-shell model of laminated composite piezoelectric structures under non-linear distribution of electric potential through thickness Int. J. Numer. Methods Eng. 58 1499-522
28. Marinković D, Koppe H and Gabbert U 2004 Finite element development for generally shaped piezoelectric active laminates Part I-linear approach Facta Univ. Ser. Mech. Eng. 2 11-24
29. Kögl M and Bucalem M L 2005 A family of piezoelectric MITC plate elements Comput. Struct. 83 1277-97
30. Kögl M and Bucalem M L 2005 Analysis of smart laminates using piezoelectric MITC plate and shell elements Comput. Struct. 83 1153-63
31. Gawronski W K 2004 Advanced Structural Dynamics and Active Control of Structures (New York: Springer)
32. Fuller C R, Elliott S J and Nelson P A 1996 Active Control of Vibration (London: Academic)
33. Balamurugan V and Narayanan S 2007 Piezoelectric higher order plate element for the analysis of multi-layer smart composite laminates Smart Mater. Struct. 16 2026-39