In this work, a quasi-static uncoupled theory of thermoelasticity based on time fractional heat conduction equation is used to model a thin circular plate, whose lower surface is maintained at zero temperature whereas the upper surface is insulated. The edge of the circular plate is fixed and clamped. Integral transform technique is used to derive the analytical solutions in the physi-cal domain. The numerical results for temperature distributions and thermal deflection are com-puted and represented graphically for Copper material.
Tripathi, J. J.; Warbhe, S. D.; Deshmukh, K. C.; and Verma, J.
Fractional Order Thermoelastic Deflection in a Thin Circular Plate,
Applications and Applied Mathematics: An International Journal (AAM), Vol. 12,
2, Article 17.
Available at: https://digitalcommons.pvamu.edu/aam/vol12/iss2/17
Analysis Commons, Harmonic Analysis and Representation Commons, Other Physics Commons, Partial Differential Equations Commons