Thermoelastic response of a heated thin composite plate using the hyperbolic heat conduction model: Lumped analysis

International Journal of Thermal Sciences

Volumn 43, Issue 10, 2004, Pages 959-965

  Al Huniti, Naser S ^a   Al Nimr, M A ^b  

^a UNIVERSITY OF JORDAN   (Jordan)

^b JORDAN UNIVERSITY OF SCIENCE AND TECHNOLOGY   (Jordan)

Author keywords

Composite plate; Hyperbolic model; Lumped; Stresses; Thermal behavior

Indexed keywords

COMPOSITE MATERIALS; HEAT CONDUCTION; HEATING; MATHEMATICAL MODELS; THERMAL STRESS; VOLUME FRACTION;

COMPOSITE PLATES; HYPERBOLIC MODELS; THERMAL BEHAVIORS;

THERMOELASTICITY;

EID: 4344580721     PISSN: 12900729     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.ijthermalsci.2004.02.005     Document Type: Article

References (10)

1. Catteneo C. A form of heat conduction equation which eliminates the paradox of instantaneous propagation. Compte Rendus. 247:1958;431-433.
2. Vernotte P. Some possible complications in the phenomena of thermal conduction. Compte Rendus. 252:1961;2190-2191.
3. Boley B., Weiner J. Theory of Thermal Stresses. 1985;Krieger, Melbourne, FL.
4. Nowacki W. Thermoelasticity. 1986;Pergamon Press, PWN, Warsaw.
5. Tzou D.Y. Macro-to Microscale Heat Transfer. 1997;Taylor and Francis, Washington, DC.
6. Suh C., Burger C. Thermoelastic modeling of laser-induced stress waves in plates. J. Thermal Stresses. 21:1998;829-847.
7. Al-Huniti N.S., Al-Nimr M. Behavior of thermal stresses in a rapidly-heated thin plate. J. Thermal Stresses. 23:2000;293-307.
8. Al-Nimr M.A., Al-Huniti N.S. Transient thermal stresses in a thin elastic plate due to a rapid dual-phase-lag heating. J. Thermal Stresses. 23:2000;731-746.
9. Vinson J.R., Sierakowski R.L. The Behavior of Structures Composed of Composite Materials. 1986;Martinus Nijhoff, Dordrecht.
10. Soedel W. Vibrations of Shells and Plates. 1993;Marcel Decker, New York.