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有曲率突变的轴对称壳(波纹壳)的有限元解

谢志成 付承诵 郑思樑

谢志成, 付承诵, 郑思樑. 有曲率突变的轴对称壳(波纹壳)的有限元解[J]. 应用数学和力学, 1981, 2(1): 113-130.
引用本文: 谢志成, 付承诵, 郑思樑. 有曲率突变的轴对称壳(波纹壳)的有限元解[J]. 应用数学和力学, 1981, 2(1): 113-130.
Shieh Chih-cheng, Fu Cheng-sung, Zheng Si-liang. Finite Element Method of Axial Symmetrical Shell with Abrupt Change of Curvature (Corrugated Tubes)[J]. Applied Mathematics and Mechanics, 1981, 2(1): 113-130.
Citation: Shieh Chih-cheng, Fu Cheng-sung, Zheng Si-liang. Finite Element Method of Axial Symmetrical Shell with Abrupt Change of Curvature (Corrugated Tubes)[J]. Applied Mathematics and Mechanics, 1981, 2(1): 113-130.

有曲率突变的轴对称壳(波纹壳)的有限元解

Finite Element Method of Axial Symmetrical Shell with Abrupt Change of Curvature (Corrugated Tubes)

  • 摘要: 本文指出了在一般用直线单元的轴对称壳的有限元法中,由于忽视了曲率对斜度变形的影响,并不能用以处理曲率突变的轴对称壳问题.本文提出了考虑曲率影响的、以壳的斜度变形为连续参数的直线单元有限元法,并用以处理C型波纹壳的计算.和Turner-Ford的实验结果比较,以及和钱伟长教授的解析解比较,都证明这个理论是正确的.
  • [1] 钱伟长,半圆弧波纹管的计算—细环壳理论的应用,清华大学基础课力学教研组,1978.9.
    [2] 钱伟长,郑思樑 半圆弧波纹管的计算—环壳一般解的应用,应用数学和力学,3 (1980).
    [3] Crafton,Analysis of axisymmetrical shells by direct stiffness method.A.I.A.A.J.1,10,(1963).
    [4] Stricklin,J.A.,Novaratna,D.R.& Pian,T.H.H.,Improvements on the analysis of shells of revolution by the matrix displacement method,A.I.A.A.J.,4,11,(1966).
    [5] Jones,R.E.& Strome,D.R.,Direct stiffness method analysis of shells of revolution utilizing curved elements,A.I.A.A.J.,14. 9,(1966).
    [6] Cook,R.D.,Concepts and Applications of Finite Element Analysis,(1974).
    [7] Zienkiewicz,O.C.,The Finite Element Method in Engineering Science,(1971).
    [8] Witmer,E.A.& Kotanchik,J.J.,Progress report on discrete-element elastic and elastic-plastic analysis of shells of revolution subjected to axisymmetric and asymmetric loading,Proceedings of the Second Conference on Matrix Methods in Structural Mechanics.
    [9] Turner,C.E.& Ford,H.,Stress and deflection studies of pipeline expansions bellow,Proceedings of the Institute of Mechanical Engineers,171,(1957).
    [10] 谢大吉等,C型波纹壳应力分布及变形测定(未发表).
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出版历程
  • 收稿日期:  1980-02-29
  • 刊出日期:  1981-02-15

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