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Information Journal Paper

Title

QUASI-STATIC TRANSIENT THERMAL STRESSES IN AN ELLIPTICAL PLATE DUETO SECTIONAL HEAT SUPPLY ON THE CURVED SURFACES OVER THE UPPERFACE

Pages

  27-39

Abstract

 This paper is an attempt to determine quasi-static THERMAL STRESSES in a thin ELLIPTICAL PLATE which issubjected to transient temperature on the top face with zero temperature on the lower face and the homogeneousboundary condition of the third kind on the fixed elliptical curved surface. The solution to conductivity equation iselucidated by employing a classical method. The solution of stress components is achieved by using Goodier’ s andAiry’ s potential function involving the Mathieu and modified functions and their derivatives. The obtainednumerical results are accurate enough for practical purposes, better understanding of the underlying elliptic object, and better estimates of the thermal effect on the thermoelastic problem. The conclusions emphasize the importanceof better understanding of the underlying elliptic structure, improved understanding of its relationship to circularobject profile, and better estimates of the thermal effect on the thermoelastic problem.

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    APA: Copy

    KHAN, ISHAQUE, KHALSA, LALSINGH, & VARGHESE, VINOD. (2018). QUASI-STATIC TRANSIENT THERMAL STRESSES IN AN ELLIPTICAL PLATE DUETO SECTIONAL HEAT SUPPLY ON THE CURVED SURFACES OVER THE UPPERFACE. JOURNAL OF APPLIED AND COMPUTATIONAL MECHANICS, 4(1), 27-39. SID. https://sid.ir/paper/353122/en

    Vancouver: Copy

    KHAN ISHAQUE, KHALSA LALSINGH, VARGHESE VINOD. QUASI-STATIC TRANSIENT THERMAL STRESSES IN AN ELLIPTICAL PLATE DUETO SECTIONAL HEAT SUPPLY ON THE CURVED SURFACES OVER THE UPPERFACE. JOURNAL OF APPLIED AND COMPUTATIONAL MECHANICS[Internet]. 2018;4(1):27-39. Available from: https://sid.ir/paper/353122/en

    IEEE: Copy

    ISHAQUE KHAN, LALSINGH KHALSA, and VINOD VARGHESE, “QUASI-STATIC TRANSIENT THERMAL STRESSES IN AN ELLIPTICAL PLATE DUETO SECTIONAL HEAT SUPPLY ON THE CURVED SURFACES OVER THE UPPERFACE,” JOURNAL OF APPLIED AND COMPUTATIONAL MECHANICS, vol. 4, no. 1, pp. 27–39, 2018, [Online]. Available: https://sid.ir/paper/353122/en

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