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Information Journal Paper

Title

COMPUTATION OF DISCRETIZATION ERROR USING THE RULE OF GRADIENT RECOVERY AND ADAPTIVE REFINEMENT OF ELEMENTS

Pages

  169-179

Abstract

 Since the beginning of modeling physical events by computers, the finite element method has been firmly accepted as one of the most efficient general techniques the numerical solution of a variety of problems encountered in engineering. But no one has provided an answer to accurately determine the DISCRETIZATION error value in analyzing a structural problem using finite element method and there is almost no accessible tool to select suitable sizes for elements and proper types of solutions and the size of each element is selected based on experts’ judgments.The present paper is an attempt to present a closed-form solution for three-node triangular elements in order to estimate the DISCRETIZATION error in continuous domains by using the RULE OF GRADIENT RECOVERY and h-refinement adaptivity. Computing the DISCRETIZATION error and diagnosing the suitability of the elements size are possible by the closed-form solution presented.

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    APA: Copy

    SANAEIRAD, ALI, & KASHANI, ALI REZA. (2016). COMPUTATION OF DISCRETIZATION ERROR USING THE RULE OF GRADIENT RECOVERY AND ADAPTIVE REFINEMENT OF ELEMENTS. AMIRKABIR JOURNAL OF CIVIL ENGINEERING (AMIRKABIR), 48(2), 169-179. SID. https://sid.ir/paper/165635/en

    Vancouver: Copy

    SANAEIRAD ALI, KASHANI ALI REZA. COMPUTATION OF DISCRETIZATION ERROR USING THE RULE OF GRADIENT RECOVERY AND ADAPTIVE REFINEMENT OF ELEMENTS. AMIRKABIR JOURNAL OF CIVIL ENGINEERING (AMIRKABIR)[Internet]. 2016;48(2):169-179. Available from: https://sid.ir/paper/165635/en

    IEEE: Copy

    ALI SANAEIRAD, and ALI REZA KASHANI, “COMPUTATION OF DISCRETIZATION ERROR USING THE RULE OF GRADIENT RECOVERY AND ADAPTIVE REFINEMENT OF ELEMENTS,” AMIRKABIR JOURNAL OF CIVIL ENGINEERING (AMIRKABIR), vol. 48, no. 2, pp. 169–179, 2016, [Online]. Available: https://sid.ir/paper/165635/en

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