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Information Journal Paper

Title

AN EFFICIENT SPECTRAL METHOD FOR BISECTION OF REGULAR FINITE ELEMENT MESHES

Pages

  127-143

Abstract

 In this paper an efficient analytical method is presented for calculating the EIGENVALUES of special matrices related to Finite Element Meshes (FEMs) with regular topologies. In the proposed method, a SKELETON GRAPH is used as the model of a FEM. This graph is then considered as the CARTESIAN PRODUCT of its generators. The EIGENVALUES of the LAPLACIAN matrix of the entire graph are then easily calculated using the EIGENVALUES of its generators. An exceptionally fast method is also proposed for computing the second eigenvalue of the LAPLACIAN of the graph model of a FEM, known as the Fiedler vector. After ordering the entries of the second eigenvector, the graph model is partitioned and the corresponding FEM is bisected.
 
 
 

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    Cite

    APA: Copy

    KAVEH, A., & RAHAMI, H.. (2005). AN EFFICIENT SPECTRAL METHOD FOR BISECTION OF REGULAR FINITE ELEMENT MESHES. ASIAN JOURNAL OF CIVIL ENGINEERING (BUILDING AND HOUSING), 6(3), 127-143. SID. https://sid.ir/paper/298640/en

    Vancouver: Copy

    KAVEH A., RAHAMI H.. AN EFFICIENT SPECTRAL METHOD FOR BISECTION OF REGULAR FINITE ELEMENT MESHES. ASIAN JOURNAL OF CIVIL ENGINEERING (BUILDING AND HOUSING)[Internet]. 2005;6(3):127-143. Available from: https://sid.ir/paper/298640/en

    IEEE: Copy

    A. KAVEH, and H. RAHAMI, “AN EFFICIENT SPECTRAL METHOD FOR BISECTION OF REGULAR FINITE ELEMENT MESHES,” ASIAN JOURNAL OF CIVIL ENGINEERING (BUILDING AND HOUSING), vol. 6, no. 3, pp. 127–143, 2005, [Online]. Available: https://sid.ir/paper/298640/en

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