期刊文献+

非稳态蠕变裂纹断裂力学参量的工程分析方法

THE ENGINEERING APPROACH FOR ANALYSIS OF CREEP FRACTURE PARAMETER UNDER NON-STEADY CREEP CONDITION
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摘要 推广弹塑性断裂力学的 EPRI.工程分析方法用于蠕变裂纹分析,建立了弹性-幂律蠕变 材料裂纹体在非稳态蠕变条件下的J积分、C积分和载荷线位移的工程估算公式.以受均匀 拉伸的平面应变单边裂纹板为例,对若干种典型的时间相关载荷,与有限元解进行了比较、结 果表明。 There exists neither accurate solution nor universal engineering one for the creep fracture parameter of the elastic-power-law creep cracked body under unsteady creep condition. Establishing an EPRI engineering approach for the elastic-plastic fracture mechanics in the creep crack analysis, this paper has proposed the engineering estimation formulae for the transient crack tip J integral, C integral, far-field J integral and load-line displacement for the unsteady creep. The proposed engineering approach is validated by the finite element method for the single-edge-cracked plate of plane strain subjected to the time-dependent tension. The results show that in the whole range from the small-scale creep to the steady one, the proposed engineering solutions are well consistent with those by finite element method with the maximum deviation about 0.5%. Therefore, the proposed engineering approach exhibits a higher accuracy, at least from the engineering application viewpoint.
出处 《力学学报》 EI CSCD 北大核心 2000年第5期587-595,共9页 Chinese Journal of Theoretical and Applied Mechanics
基金 国家自然科学基金!(5947503) 浙江省自然科学基金&&
关键词 非稳态蠕变 J积分 C积分 载荷线位移 工程估算法 裂纹扩展 断裂力学 non--steady creep, J integral, C integral, load-line displacement, engineering approach
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参考文献2

  • 1Moran B,Engng Fract Mech,1987年,27期,615页
  • 2Kumar V,EPRI ReportNo,1981年

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