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裂尖大变形条件下的约束研究

The Study of the Constraint Effect under Large Scale Yield at Crack Tip
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摘要 通过对面内应力比T_x和离面约束T_x在塑性区分布规律的深入分析,发现约束在塑性区不同区域的影响是不同的,在裂尖的钝化区,面内应力比T_x起重要作用,而在钝化区外的塑性区内,离面约束T_x起主要作用;在J-Q理论的基础上引入离面约束T_z可以很好地描述钝化区以外的应力应变分布,在钝化区内引入面内应力比T_x可以对裂尖前方的应力应变进行大变形分析和描述。研究表明综合两个约束的共同作用,可以很好地描述大变形条件下裂尖前方的应力分布。 The effects of two parameters, the in-plane stress ratio Tx and the out-of-plane constraint T, were carefully studied by means of the finite element method. In the blunt zone, the influence of in-plane stress ratio is stronger than that of the out-of-plane constraint; while out of the blunt zone, the out-of-plane constraint is more important. Based on the J-Q theory and the influence of out-of-plane constraint, the stress and strain fields in the out of blunt zone can be predicted very well. However the blunt effect must be prescribed using the in-plane stress ratio. In a word, the stress and strain distributions at whole plastic zone are strongly affected by these two parameters under large scale yield condition.
出处 《力学季刊》 CSCD 北大核心 2002年第1期99-104,共6页 Chinese Quarterly of Mechanics
关键词 裂尖场 钝化区 约束 离面约束 crack-tip fields, blunt zone, constraint, out-of-plane constraint
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参考文献7

  • 1[1]Williams M L. On the stress distribution at the base of a stationary crack. J of Applied Mechanics, 1957,24:111-114
  • 2[2]Odowd N P, Shih C F. Family of crack- tip fields characterized by a triaxiality parameter- Ⅰ. Structure of fields. J Mech Phys Solids,1991,39(8) :989-1015
  • 3[3]Odowd N P, Shih C F. Family of crack- tip fields characterized by a striaxiality parameter- Ⅰ. Fracture applcation. J Mech Phys Solids,1992,40(8) :939-963
  • 4[4]Guo Wanlin. Elastoplastic Three-dimensional crack border field-Ⅰ. singular structure of the field. Engang Fracture Mach, 1993, 46:93-104
  • 5[5]Guo Wanlin. Elasteplastic Three-dimensional crack border field-Ⅱ. asymptotic solution for the field. Engng Fracture Mach, 1993,46:105-113
  • 6[6]Guo Wanlin. Elastoplastic Three-dimensional crack border field-Ⅲ. fracture parameters. Engng Fracture Mach, 1995,51:51-71
  • 7[7]Hill R. Mathematical theory of plastic. Oxford. 1950

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