Geodesic
Quasi-static thermal deflection in a solid circular plate in the axisymmetric case
Applications of Mathematics, Tome 13 (1968) no. 4, pp. 291-298
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In this paper a problem of thermal deflection in a solid circular plane in the axisymmetric case is solved (On the base of Forray-Newmann method). In this case, the temperature is found to be a function of co-ordinate $r$ and time parameter $t$.
In this paper a problem of thermal deflection in a solid circular plane in the axisymmetric case is solved (On the base of Forray-Newmann method). In this case, the temperature is found to be a function of co-ordinate $r$ and time parameter $t$.
DOI : 10.21136/AM.1968.103175
Keywords: mechanics of solids 
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Sarkar, S. K. Quasi-static thermal deflection in a solid circular plate in the axisymmetric case. Applications of Mathematics, Tome 13 (1968) no. 4, pp. 291-298. doi: 10.21136/AM.1968.103175

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[2] Forray M., Newmann M.: Axisymmetric Bending Stresses in Solid Circular Plates with Thermal Gradients. J. of Aero-sp. Sc. Vol. 27, No. 9, Sept. 1960, P. 717. | DOI | MR

[3] Forray M. J.: Thermal Stresses in Plates. J. of Aero. Sp. Sc. Vol. 25, No. 11, 1958, P. 716. | MR

[4] Forray M., Zaid M.: Thermal Stresses in a Circular Bulkhead subjected to a radial Temperature Distribution. J. of Aero. SP. Sc., Vol. 25, No. 1, 1958, P. 63. | MR

[5] Timoshenko S., Woinowsky-Krieger S.: Theory of Plates and Shells. Second Edition., McGraw-Hill., 1959.

[6] Gray S., Mathews G. B., Macrobert T. M.: A treatise on Bessel's Functions. MacMillan, 1952.

[7] Goldberg J. E.: Axisymmetric Flexural Temperature Stresses in Circular Plates. J. of App. Mech., June 1953, P. 257.

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