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AN INSTABILITY ANALYSIS FOR A CRACK GROWTH SITUATION BASED ON THE COMMON FORMAT

机译:基于普通格式的裂缝增长形势的不稳定分析

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The Common Format Equation (CFE) approach, together with a crack growth law that relates crack extension to plastic displacement, are used to develop a relation between load, P, and crack extension, Δa, for a situation where there is stable crack growth. The P-Δa relation is then differentiated in order to obtain the condition for which dP = 0, i.e., the critical value of crack length for which maximum load is attained. Substitution of the critical crack length on the CFE with crack growth incorporated, and in the crack growth law, will yield the values of maximum load and critical plastic displacement, respectively. The overall P-υ curve with crack growth is obtained by combining the Common and Concise Formats, the latter giving the value of the elastic component of the displacement due to crack growth. Some examples of C(T) specimen P-υ-a data are analysed to show the potential of the method.
机译:普通格式方程(CFE)方法与裂缝增长法一起与塑料位移相关的裂纹增长法,用于在存在稳定裂纹生长的情况下开发负载,P和裂缝延伸,ΔA之间的关系。然后区分p-Δa关系,以便获得DP = 0,即裂缝长度的临界值的条件。 CFE的临界裂缝长度与裂缝生长含有催化剂,并在裂缝生长法中,分别产生最大载荷和临界塑料位移的值。通过结合常见和简洁的格式来获得具有裂纹生长的整体p-α曲线,后者由于裂纹生​​长而产生位移的弹性部件的值。分析了C(T)样本P-α-A数据的一些示例以显示该方法的潜力。

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