Assessment of shell theories for hybrid piezoelectric cylindrical shell under thermoelectric load

Journal of Thermal Stresses

Volumn 21, Issue 5, 1998, Pages 519-544

  Kapuria, S ^a,a   Dumir, P C ^b  

^a ENGINEERS INDIA LIMITED   (India)

^b INDIAN INSTITUTE OF TECHNOLOGY DELHI   (India)

Author keywords

Classical theory; Hybrid shell; Navier solution; Shear deformation theory; Thermoelectric

Indexed keywords

CYLINDERS (SHAPES); EQUATIONS OF MOTION; PIEZOELECTRIC MATERIALS; SHEAR DEFORMATION; SHELLS (STRUCTURES); STRESS ANALYSIS; SUBSTRATES; THERMAL STRESS;

CLASSICAL LAMINATION SHELL THEORY; FIRST-ORDER SHEAR DEFORMATION THEORY; NAVIER SOLUTION;

THERMOELECTRICITY;

EID: 0032117409     PISSN: 01495739     EISSN: 1521074X     Source Type: Journal    
DOI: 10.1080/01495739808956161     Document Type: Article

References (19)

1. S. Kapuria, P. C. Dumir, and S. Sengupta, Exact Axisymmetric Piezothermoelastic Solution for Simply Supported Piezoelectric Cylindrical Shell, Archive of Applied Mechanics, vol. 67, pp. 260-273, 1997.
2. S. Kapuria, S. Sengupta, and P. C. Dumir, Three Dimensional Solution for Hybrid Cylindrical Shell for Axisymmetric Thermoelectric Load, Archive of Applied Mechanics, vol. 67, pp. 320-330, 1997.
3. S. Kapuria, S. Sengupta, and P. C. Dumir, Three Dimensional Piezothermoelastic Solution for Shape Control of Cylindrical Panel, Journal of Thermal Stresses, vol. 20, pp. 67-86, 1997.
4. K. Xu and A. K. Noor, Three-Dimensional Analytical Solutions for Coupled Thermoelectroelastic Response of Multilayered Cylindrical Shells, AIAA Journal, vol. 34, pp. 802-812, 1996.
5. H. S. Tzou, Piezoelectric Shells: Distributed Sensing and Control of Continua, Kluwer, Dordrecht, The Netherlands, 1993.
6. N. N. Rogacheva, The Theory of Piezoelectric Shells and Plates, CRC Press, Boca Raton, FL, 1994.
7. M. C. Dokmeci, Theory of Vibrations of Coated Thermopiezoelectric Laminae, J. of Mathematical Physics, vol. 19, pp. 109-126, 1988.
8. M. C. Dokmeci, Shell Theory for Vibrations of Piezoceramics under a Bias, IEEE Trans, on Ultrasonics, Fenvelectrics and Frequency Control, vol. 37, pp. 369-385, 1990.
9. J. Jia and C. A. Rogers, Formulation of a Laminated Shell Theory Incorporating Embedded Distributed Actuators, J. Mech. Design, vol. 112, pp. 596-604, 1990.
10. H. S. Tzou and M. Gadre, Theoretical Analysis of a Multi-Layered Thin Shell Coupled with Piezoeleclric Shell Actuators for Distributed Vibration Controls, J. Sound Vib., vol. 132, pp. 433-450, 1989.
11. H. S. Tzou, Distributed Sensing and Controls of Flexible Plates and Shells Using Distributed Piezoelectric Element, J. of Wave Material Interaction, vol. 4, pp. 11-29, 1989.
12. K. P. Soldatos, A Comparison of Some Shell Theories Used for the Dynamic Analysis of Cross-Ply Laminated Circular Cylindrical Panels, J. Sound Vib., vol. 97, pp. 305-314, 1984.
13. K. P. Soldatos, On the Theories Used for the Wave Propagation in Laminated Composite Thin Elastic Shells, ZAMP, vol. 36, pp. 120-133, 1985.
14. K. Chandrashekhara and D. V. T. G. Pavan Kumar, Assessment of Shell Theories for the Static Analysis of Cross-Ply Laminated Circular Cylindrical Shells, Thin Walled Structures, vol. 22, pp. 291-318, 1995.
15. W. S. Burton and A. K. Noor, Assessment of Computational Models for Sandwich Panels and Shells, Comput. Methods Appl. Mech. Engng., vol. 124, pp. 125-151, 1995.
16. A. K. Noor, W. S. Burton, and J. M. Peters, Hierarchical Adaptive Modelling of Structural Sandwiches and Multilayer Composite Plates, Appl. Numer. Math., vol. 14, pp. 69-90, 1994.
17. J. H. Huang and T. L. Wu, Analysis of Hybrid Multilayered Piezoelectric Plates, Int. J. Engng. Sci., vol. 34, pp. 171-181, 1996.
18. H. F. Tiersten, Linear Piezoelectric Plate Vibrations, Plenum Press, New York, pp. 25-37 and 55-55, 1969.
19. W. Flugge, Stresses in Shells, Springer-Verlag, Berlin, 1973.