Higher order zig-zag plate theory under thermo-electric-mechanical loads combined

Composites Part B: Engineering

Volumn 34, Issue 1, 2003, Pages 67-82

  Cho, Maenghyo ^a   Oh, Jinho ^a  

^a Seoul National University   (South Korea)

Author keywords

A. Smart materials; Sensor and actuator

Indexed keywords

ACTUATORS; DEGREES OF FREEDOM (MECHANICS); INTELLIGENT MATERIALS; PLATES (STRUCTURAL COMPONENTS); SHEAR DEFORMATION; SHEAR STRESS; STRUCTURAL LOADS; THERMAL LOAD;

ZIG-ZAG PLATE THEORY;

COMPOSITE MATERIALS;

EID: 0037221194     PISSN: 13598368     EISSN: None     Source Type: Journal    
DOI: 10.1016/S1359-8368(02)00071-9     Document Type: Article

References (20)

1. Crawley E.F. Use of piezoelectric actuators as elements of intelligent structures. AIAA J. 25:(10):1987;1373-1385.
2. 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.
3. Lee C.K. Theory of laminated piezoelectric plates for the design of distributed sensors/actuators. Part I. Governing equations and reciprocal relationships. J Acoust Soc Am. 87:(3):1990;1144-1158.
4. Mitchell J.A., Reddy J.N. A refined hybrid plate theory for composite laminates with piezoelectric laminate. Int J Solids Struct. 32:(16):1995;2345-2367.
5. Victor M., Franco C., Maria A., Aguiar G., Afzal S., Cristovao M., Mota S., Carlos A., Mota S. Modelling and design of adaptive composite structures. Comput Meth Appl Mech Engng. 185:2000;325-346.
6. Saravanos D.A., Heyliger P.R., Hopkins D.A. Layerwise mechanics and finite element for the dynamic analysis of piezoelectric composite plates. Int J Solids Struct. 34:(3):1997;359-378.
7. Reddy J.N., Robbins D.H. Jr. Theories and computational models for composite laminates. Appl Mech Rev. 47:(6):1994;147-169.
8. Cho M., Parmerter R.R. An efficient higher-order plate theory for laminated composites. Compos Struct. 20:1992;113-123.
9. Cho M., Parmerter R.R. Efficient higher-order composite plate theory for general lamination comfigurations. AIAA J. 31:1993;1299-1306.
10. Toledano A., Murakami H. A composite plate theory for arbitrary laminate configurations. ASME J Appl Mech. 54:1987;181-189.
11. Di Sciuva M. An improved shear-deformation theory for moderately thick multilayered anisotropic shells and plates. J Appl Mech. 54:1987;589-596.
12. Ali J.S.M., Bhaskar K., Varadan T.K. A new theory for accurate thermal/mechanical flexural analysis of symmetric laminated plates. Compos Struct. 45:1999;227-232.
13. Tauchert T.R., Ashida F. Piezothermoelastic behavior of a laminated plate. J Thermal Stresses. 15:(25):1992.
14. Tauchert T.R., Ashida F. Application of the potential function method in piezothermoelectroelasticity: solution for composite circular plates. J Thermal Stresses. 20:1999;387-420.
15. Lee H.J., Saravanos D.A. Generalized finite element formulation for smart multilayered thermal piezoelectric composite plates. Int J Solids Struct. 34:1997;3335-3371.
16. Chattopadhyay A, Li J, Zhou X, Gu H. Dynamic response of smart composites using a coupled thermo-piezoelectric-mechanical model. AIAA/ASME/ASCE/AHS/ASC Structures, 40th SDM Conference, St Louis, 12-15 April, AIAA-99-1481; 1999. p. 2324-35.
17. Noor A.K., Burton W.S. Assessment of shear deformation theories for multilayered composite plates. Appl Mech Rev. 42:1989;1-13.
18. Pagano N.J. Exact solutions for rectangular bi-directional composites and sandwich plates. J Compos Mater. 4:1970;330-343.
19. Savoia M., Reddy J.N. Three-dimensional thermal analysis of laminated composite plates. Int J Solids Struct. 32:1995;503-608.
20. Cho M., Park H.S. Comment on three-dimensional thermal analysis of laminated composite plates. Int J Solids Struct. 34:1997;4633-4651.