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Crack tip higher order stress fields for functionally graded materials with generalized form of gradation
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作者 燕秀发 钱七虎 +2 位作者 卢红标 王玮 孙翱 《Journal of Central South University》 SCIE EI CAS 2010年第6期1177-1184,共8页
A generalized form of material gradation applicable to a more broad range of functionally graded materials(FGMs) was presented.With the material model,analytical expressions of crack tip higher order stress fields in ... A generalized form of material gradation applicable to a more broad range of functionally graded materials(FGMs) was presented.With the material model,analytical expressions of crack tip higher order stress fields in a series form for opening mode and shear mode cracks under quasi-static loading were developed through the approach of asymptotic analysis.Then,a numerical experiment was conducted to verify the accuracy of the developed expressions for representing crack tip stress fields and their validity in full field data analysis by using them to extract the stress intensity factors from the results of a finite element analysis by local collocation and then comparing the estimations with the existing solution.The expressions show that nonhomogeneity parameters are embedded in the angular functions associated with higher terms in a recursive manner and at least the first three terms in the expansions must be considered to explicitly account for material nonhomogeneity effects on crack tip stress fields in the case of FGMs.The numerical experiment further confirms that the addition of the nonhomogeneity specific terms in the expressions not only improves estimates of stress intensity factor,but also gives consistent estimates as the distance away from the crack tip increases.Hence,the analytical expressions are suitable for the representation of crack tip stress fields and the analysis of full field data. 展开更多
关键词 functionally graded materials crack tip nonhomogeneity asymptotic analysis higher order stress field
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Higher order asymptotic fields for mode Ⅰ crack in functionally gradient material 被引量:2
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作者 戴耀 燕秀发 《中国有色金属学会会刊:英文版》 CSCD 2005年第2期473-477,共5页
Higher order stress fields for a mode Ⅰ crack perpendicular to the direction of property variation in a functionally gradient material(FGM), which has an exponential variation of elastic modulus along the gradient di... Higher order stress fields for a mode Ⅰ crack perpendicular to the direction of property variation in a functionally gradient material(FGM), which has an exponential variation of elastic modulus along the gradient direction, were obtained through an asymptotic analysis. The Poisson’s ratio of the FGMs was assumed to be constant throughout the analysis. The first five terms in the asymptotic expansions of crack tip stress fields were derived to bring out the influence of nonhomogeneity on the structure of the stress field explicitly. The analysis reveals that only the higher order terms in the expansion are influenced by the material nonhomogeneity. Moreover, it can be seen from expressions of higher order stress fields that at least three terms must be considered in the case of FGMs in order to explicitly account for the nonhomogeneity effects on the structure of crack tip stress fields. 展开更多
关键词 功能梯度材料 同质性 高阶应力场 渐近膨胀
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基于SBFEM计算劈拉试件裂纹尖端高阶奇异参数 被引量:3
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作者 刘钧玉 徐凤琳 宁宝宽 《沈阳工业大学学报》 EI CAS 北大核心 2014年第3期347-354,共8页
比例边界有限元法是一种具有半解析性质的数值计算方法,径向位移和应力具有解析的性质,不需要特殊处理裂纹尖端,可以根据定义直接计算应力强度因子以及高阶奇异参数.为此基于比例边界有限元法计算了两种不同荷载作用下三种不同尺寸劈拉... 比例边界有限元法是一种具有半解析性质的数值计算方法,径向位移和应力具有解析的性质,不需要特殊处理裂纹尖端,可以根据定义直接计算应力强度因子以及高阶奇异参数.为此基于比例边界有限元法计算了两种不同荷载作用下三种不同尺寸劈拉试件的奇异应力场,提取了T应力、高阶奇异参数以及应力强度因子.通过典型例题验证了SBFEM的有效性及其精度.数值计算结果表明,比例边界有限元法在计算应力强度因子、T应力和高阶奇异参数时是有效的,且具有较高的精度;联合子结构法(超单元)可以计算复杂形状问题的裂纹尖端奇异场.此外,T应力和高阶奇异参数可以作为进一步研究大体积混凝土材料和结构断裂性能的依据. 展开更多
关键词 应力强度因子 比例边界有限元法 T应力 高阶奇异参数 劈拉试件 裂纹尖端渐近场 应力奇异性 断裂力学
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