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球面各向同性圆锥其顶端受力时的弹性力学解*

丁皓江 邹道勤 任永坚

丁皓江, 邹道勤, 任永坚. 球面各向同性圆锥其顶端受力时的弹性力学解*[J]. 应用数学和力学, 1995, 16(11): 956-966.
引用本文: 丁皓江, 邹道勤, 任永坚. 球面各向同性圆锥其顶端受力时的弹性力学解*[J]. 应用数学和力学, 1995, 16(11): 956-966.
Ding Haojiang, Zou Daoqin, Ren Yongjian. Elasticity solutions of Spherically Isotropic Cones under Concentrated Loads at Apex[J]. Applied Mathematics and Mechanics, 1995, 16(11): 956-966.
Citation: Ding Haojiang, Zou Daoqin, Ren Yongjian. Elasticity solutions of Spherically Isotropic Cones under Concentrated Loads at Apex[J]. Applied Mathematics and Mechanics, 1995, 16(11): 956-966.

球面各向同性圆锥其顶端受力时的弹性力学解*

基金项目: *国家自然科学基金

Elasticity solutions of Spherically Isotropic Cones under Concentrated Loads at Apex

  • 摘要: 本文在文[9]的基础上,研究球面各向同性圆锥顶端作用集中力,集中力矩时的位移和应力分布.最后讨论了空心锥顶端受力的问题.
  • [1] A.I.Lure,Three Dimensional Problems of the Theorg of Elesticity,Iterscience Publishers,New York(1964),137-144.
    [2] S.G.Lekhniskii,Theorg og Elasticity of Anisotropic Body,Mir Publishers(1981),71-72.41-49.
    [3] Hu Haichang,On the three dimensional problems of the theory of elasticity of transversely isotropic body,Acta Scientia Sioica,2(2)(1953),175-151.
    [4] A.E.H.Love,A Treatise the Mathematical Theory of Elasticity,4th ed.,Cambridge(1937),164-165.
    [5] Hu Haichang,on the general theory of elasticity for a transversely isotropic medium,Acta Scientia Sinica,3(1954),247-26
    [6] W.T.Chen,On some Problems in spherically isotroPic elastic materials,Journal of Applied Mechanics.ASME,33(3)ser.E.(1966),539-545.
    [7] A.T.Vasilenko,Ya.M.Grigorenko and N.D.Pankratove,Stress state of transversely isotroPic nonhomogeneous thickwall spherical sliells mechanics of solids,11(1)(1976),56-61.
    [8] H.J.Ding and Y.J.Ren,Equillibrium problems of spherically isotroPic bodies,Applied Methematics and Mechancis,12(2)(1991),155-162.
    [9] 丁皓江等,球面各向同性弹性力学的位移解法,力学学报,26(2)(1994),186-197.
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出版历程
  • 收稿日期:  1993-11-24
  • 刊出日期:  1995-11-15

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