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BRIEF NOTES

Thermal Stresses in an Infinite Slab Under an Arbitrary Thermal Shock

[+] Author and Article Information
A. E. Segall

Engineering Science and Mechanics, The Pennsylvania State University, University Park, PA 16802

J. Appl. Mech 70(5), 779-782 (Oct 10, 2003) (4 pages) doi:10.1115/1.1604832 History: Received September 16, 2002; Revised March 31, 2003; Online October 10, 2003
Copyright © 2003 by ASME
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References

Albrecht, W., 1969, “How Thickness and Materials Properties Influence Thermal Shock Stresses in Flat Plates and Cylinders,” ASME Paper G9-GT-107.
Chen, S. H., 1961, “One-Dimensional Heat Conduction With Arbitrary Heating Rate,” J. Aerosp. Sci., pp. 336–337.
Nied,  H. F., 1987, “Thermal Shock in an Edge-Cracked Plate Subjected to Uniform Surface Heating,” Eng. Fract. Mech., 26, pp. 239–246.
Vedula,  V. R., Green,  D. J., Hellmann,  J. R., and Segall,  A. E., 1999, “Test Methodology for the Thermal Shock Characterization of Ceramics,” J. Mater. Sci., 33, pp. 5427–5432.
Tu, J. J., and Segall, A. E., 1997, “Thermomechanical Analysis of a Complex, Refractory Tundish Flow Modifier During Preheating,” Proceedings of the Unified International Technical Conference on Refractories, 5th Biennial Worldwide Congress, New Orleans, LA, Nov.
Austin,  J. B., 1932, “Temperature Distribution in Solid Bodies During Heating or Cooling,” J. Appl. Phys., 3, pp. 179–184.
Fodor, G., 1965, Laplace Transforms in Engineering, Akademiai Kiado, Budapest.
Woo, K., 1980, “TI-59 Inverts Laplace Transforms for Time-Domain Analysis,” Electronics, Oct. 9, pp. 178–179.
Segall,  A. E., 2001, “Relationships for the Approximation of Direct and Inverse Problems With Asymptotic Kernels,” Inverse Prob. Eng.,9, pp. 127–140.

Figures

Grahic Jump Location
Transient temperature distributions as a function of nondimensional time and location through the thickness of the slab
Grahic Jump Location
Transient thermoelastic distributions as a function of nondimensional time and location through the thickness of the slab

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