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有限大体复合型表面裂纹断裂特性研究 被引量:2

The Fracture Characteristic for Inclined Mixed Mode Surface Crack in Finite Body
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摘要 应用有限元重合网格法对三维有限大体倾斜表面裂纹复合型应力强度因子进行研究,详细讨论了裂纹倾斜角和裂纹形状变化对复合型应力强度因子的影响。研究发现随着裂纹倾斜角的增大,裂纹前缘Ⅰ型应力强度因子KⅠ减小,而Ⅱ型和Ⅲ型应力强度因子KⅡ和KⅢ先增大后减小;随着裂纹形状的变化,复合型表面裂纹前沿应力强度因子的最大值出现在裂纹最深处或随裂纹形状变化出现在裂纹前缘某处。 The three dimensional mixed-mode surface cracks usually occurrs in engineering complicated structure,and to study on the three dimensional mixed-mode surface cracks is useful to perfect assess technique of three dimensional damage tolerance.In this paper,S-FEM is applied to solve stress intensity factors for inclined mixed mode surface cracks in finite body.The effect of inclination angles and crack shape on the mixed mode fracture solution was discussed in detail.It is shown that mode I stress intensity factors decreased in magnitude along the whole crack front as the inclination angle increases.Mode II and mode III stress intensity factors,on the other hand,increased initially as the inclination angle increases and then decreased for higher inclination angles.It is also shown that maximum stress intensity factors of a surface crack usually appear at the deepest point of the crack,or a certain point along crack front near the free surface depending on the aspect ratio of the crack.The results can be referred for mixed mode damage tolerance analysis of 3-D structure in engineering.
出处 《机械科学与技术》 CSCD 北大核心 2012年第3期363-366,共4页 Mechanical Science and Technology for Aerospace Engineering
基金 国家自然科学基金项目(11102158)资助
关键词 有限元重合网格法 表面裂纹 复合型 应力强度因子 损伤容限 S-version finite element method(S-FEM) surface crack mixed mode stress intensity factor(SIF) damage tolerance
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参考文献12

  • 1Ayhan A O.Mixed mode stress intensity factors for deflected andinclined surface cracks in finite-thickness plates[J].Engineer-ing Fracture Mechanics,2004,71:1059-1079.
  • 2Ayhan A O.Mixed mode stress intensity factors for deflected andinclined corner cracks in finite-thickness plates[J].Interna-tional Journal of Fatigue,2007,29:305-317.
  • 3Isida M.Oblique semi-elliptical surface crack in semi-infinite sol-id subjected to tension[J].Engineering Fracture Mechanics,1990,36(6):889-892.
  • 4Murakami Y.Analysis of stress intensity factors for a three di-mensional bent surface crack[J].Journal of the Society ofMaterials,1992,41(467):1214-1220.
  • 5Noda N A,et al.Variation of mixed modes stress intensity factorsof an inclined semi-elliptical surface crack[J].InternationalJournal of Fracture,1999,100:207-225.
  • 6Noda N A,Kagita M.Variations of stress intensity factors of asemi-elliptical surface crack subjected to modeⅠ,ⅡandⅢloading[J].International Journal of Pressure Vessels andPiping,2004,81:635-644.
  • 7He M Y,Hutchinson J W.Surface crack subject to mixed modeloading[J].Engineering Fracture Mechanics,2000,65.
  • 8Colombo C,Guagliano M,Vergani L.A numerical analysis offlat internal cracks under mixed mode loading[J].Theoreticaland Applied Fracture Mechanics,2008,50:66-73.
  • 9高小勤,黄海明,章梓茂,陈雷.贯穿斜裂纹应力强度因子的计算[J].科学技术与工程,2006,6(3):293-295. 被引量:4
  • 10黄其青,谢伟.有限元重合网格法在三维线弹性断裂力学中的应用研究[J].机械强度,2009,31(1):104-107. 被引量:6

二级参考文献21

  • 1王国春,买买提明.艾尼.有限元重合网格法及其实例分析[J].机械与电子,2006,24(5):20-21. 被引量:4
  • 2Broek D. Elementary engineering fracture mechanics[M]. 4th ed. Netherlands: Martinus Nijhoff, Klumers Academic Publishers Group, 1986: 6-7.
  • 3Nishioka T, Atluri S N. Analysis solution for embedded elliptical cracks, and finite element alternating method for elliptical surface cracks[J]. Eng Fract. Mech, 1983, 17: 247-268.
  • 4Pyo C R, Okada H, Atluri S N. An elastic-plastic finite element alternating method for analyzing wide spread fatigue damage in aircraft structures[J]. Comput Mech, 1995, 16: 62-68.
  • 5Belytschko T, Black T. Elastic crack growth in finite elements with minimal remeshing[J]. Int J Numer Meth Eng, 1999, 45: 601-620.
  • 6Moes N, Dolbow J, Belytschko T. A finite element method for crack growth without remeshing[J].Int J Numer Meth Eng, 1999, 46: 131- 150.
  • 7Fish J. The s-vision of the finite element method[J]. Comput Struct., 1992, 43: 539-547.
  • 8Fish J, Markolefas S, Guttal R, Nayak P. On adaptive multilevel superposition of finite element meshes for linear elastostatics[J]. Appl Numer Math., 1994, 14: 135-164.
  • 9Hiroshi Okada, Sayaka Endoh, Masanori Kikuchi. On fracture analysis using an element overlay technique [ J ]. Eng Fract Mech, 2005, 72: 773-789.
  • 10Newman J C, Raju I S. An empirical stress-intensity factor equation for the surface crack[J].Eng Fract. Mech., 1981, 15: 185-192.

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