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Please use this identifier to cite or link to this item: http://ntour.ntou.edu.tw:8080/ir/handle/987654321/24399

Title: Null-Field Integral Equation Approach for Plate Problems With Circular Boundaries
Authors: Jeng-Tzong Chen;Chia-Chun Hsiao;Shyue-Yuh Leu
Contributors: NTOU:Department of Harbor and River Engineering
國立臺灣海洋大學:河海工程學系
Date: 2006-07
Issue Date: 2011-10-20T08:12:10Z
Publisher: Journal of Applied Mechanics
Abstract: abstract:In this paper, a semi-analytical approach for circular plate problems with multiple circular holes is presented. Null-field integral equation is employed to solve the plate problems while the kernel functions in the null-field integral equation are expanded to degenerate kernels based on the separation of field and source points in the fundamental solution. The unknown boundary densities of the circular plates are expressed in terms of Fourier series. It is noted that all the improper integrals are transformed to series sum and are easily calculated when the degenerate kernels and Fourier series are used. By matching the boundary conditions at the collocation points, a linear algebraic system is obtained. After determining the unknown Fourier coefficients, the displacement, slope, normal moment, and effective shear force of the plate can be obtained by using the boundary integral equations. Finally, two numerical examples are proposed to demonstrate the validity of the present method and the results are compared with the available exact solution, the finite element solution using ABAQUS software and the data of Bird and Steele.
Relation: 73(4), pp.679-693
URI: http://ntour.ntou.edu.tw/handle/987654321/24399
Appears in Collections:[河海工程學系] 期刊論文

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