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Fatigue testing of welded joints by means of local criteria: a comparison between the fictitious notch radius-based criterion and the criterion involving strain energy density in a finite volume

机译:通过局部准则对焊接接头进行疲劳测试:基于虚设缺口半径的准则与有限体积中涉及应变能密度的准则之间的比较

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In order to evaluate (estimate) the high cycle numberrnfatigue strength of welded joints with different geometries,rnRadaj [1] suggested the use of effective notch stresses,rncalculated after having introduced a fictitious notch radiusrnrf =1.0 mm at the weld toe and root. The radius value,rnvalid for common low–strength construction steels, hasrnbeen determined by Radaj using the Neuber expressionrnrf=r + s r*. Conservative estimates based on a real notchrnradius r=0 and a microstructural length r*=0.4 mm (forrncast iron), combined with a multiaxiality factor s = 2.5,rnhave been shown to be realistic for welded structuralrnsteel joints, with nucleation and propagation of fatiguerncracking starting from the weld bead toe or root [2].rnUsing the criteria based on generalised Notch StressrnIntensification Factors, or NSIF, as formalised byrnLazzarin and Tovo3, in the evaluation of welded jointrnfatigue strength, the weld toe is modelled with a sharprnV–shaped notch (r=0) and the local stress distributionsrnin the flat transverse sections are given as a function ofrnthe Mode I and Mode II generalised stress intensificationrnfactors, indicated below by the symbols K1 and K2.rnThese factors express the asymptotic stress distributionrnintensity in accordance with the theoretical solutionrnobtained by Williams, valid in the hypothesis of flatrnstress or deformation4. In cases where it is possible tornassume an angle of 135 degrees at the weld toe, whichrnis certainly the most common value in angle bead joints,rnonly the contribution of Mode I is singular while thatrnof Mode II is not (indeed, it should be remembered thatrnthe contribution of Mode II is only singular for openingrnangles less than 102.6°).
机译:为了评估(估计)不同几何形状的焊接接头的高周数疲劳强度,Radaj [1]建议使用有效的缺口应力,该缺口应力是在焊趾和根部引入虚拟缺口半径rnrf = 1.0 mm后计算得出的。半径值对于普通的低强度建筑钢有效,已由Radaj使用Neuber表达式rnrf = r + s r *确定。基于真实的缺口半径r = 0和微观结构长度r * = 0.4 mm(铸铁)的保守估计,结合多轴性因子s = 2.5,已被证明对于焊接结构钢接头具有成核和疲劳裂纹扩展的可行性。从焊缝趾部或根部开始[2]。在评估焊接接头疲劳强度时,使用基于广义缺口应力或NSIF(由Lazzarin和Tovo3规范化)的标准,在焊接趾部疲劳强度评估中对焊接趾部建模为尖锐的V形缺口(r = 0)和平坦横截面上的局部应力分布是模I和模II广义应力增强因子的函数,以下用符号K1和K2表示。这些因子根据理论表示渐近应力分布强度由威廉姆斯(Williams)获得的解法,在平面应力或变形的假设中有效4。如果可能在焊趾处撕开135度角,这肯定是角焊缝中最常见的值,则只有模式I的贡献是奇异的,而模式II的贡献却不是(事实上,应该记住模式II的贡献仅在开口角小于102.6°的情况下是奇异的。

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