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Applied Mathematics and Mechanics (English Edition) ›› 1984, Vol. 5 ›› Issue (6): 1727-1735.

• 论文 •    下一篇

ANALYSIS OF THIN PARALLELOGRAM PLATES BENDING BY SPLINE-FINITE-STRIP METHOD

陈铭俊1, 谭国焕2, 张佑啟3   

  1. 1. Associate Professor, Department of Computer Science, Zhongshan University, Visiting senior Research Assistant, Department of Civil Engineering, University of Hong Kong;
    2. Lecturer, Department of Civil Engineering, University of Hong Kong;
    3. Professor and Head, Department of Civil Engineering, University of hong Kong
  • 收稿日期:1983-12-01 出版日期:1984-11-18 发布日期:1984-11-18

ANALYSIS OF THIN PARALLELOGRAM PLATES BENDING BY SPLINE-FINITE-STRIP METHOD

M.J. Chen1, L.G. Tham2, Y.K. Cheung3   

  1. 1. Associate Professor, Department of Computer Science, Zhongshan University, Visiting senior Research Assistant, Department of Civil Engineering, University of Hong Kong;
    2. Lecturer, Department of Civil Engineering, University of Hong Kong;
    3. Professor and Head, Department of Civil Engineering, University of hong Kong
  • Received:1983-12-01 Online:1984-11-18 Published:1984-11-18

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摘要： Spline finite strip has been successfully applied in solving right plates and shells by Cheung et al in 1982. In this paper, the method is extended to the analysis of parallelogram plate. This extension still retains the banded nature of the spline finite strip and only small amount of extra computing effort is required. Furthermore, the discretisation error of the above method is established theoretically as a general case for the spline finite strip method.

关键词: Schmidt’s method, triple integral equations, piezoelectric materials, dynamic stress intensity factor, cracks

Abstract: Spline finite strip has been successfully applied in solving right plates and shells by Cheung et al in 1982. In this paper, the method is extended to the analysis of parallelogram plate. This extension still retains the banded nature of the spline finite strip and only small amount of extra computing effort is required. Furthermore, the discretisation error of the above method is established theoretically as a general case for the spline finite strip method.

Key words: Schmidt’s method, triple integral equations, piezoelectric materials, dynamic stress intensity factor, cracks

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