历史概述

Z. Bažant, J. Le, M. Salviato
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引用次数: 2

摘要

最后一章简要概述了断裂力学长达一个世纪的丰富历史,并附加了准脆性焦点。主流里程碑是Griffith在1921年引入裂纹扩展的能量准则,Irwin在1958年发现了能量释放率与近尖端奇异应力场的应力强度因子的关系,Barenblatt在1959年提出了内粘性裂纹模型的概念,Rice在1966年发现了j积分,给出了进入尖端裂纹尖端的能量通量。在海上焊接的自由号船和飞行中的Commet喷气式客机的破裂,以及后来许多钢筋混凝土结构的突然剪切破坏,推动了这方面的进展。在结构安全方面,主要的里程碑是Weibull在1939年提出了脆性破坏中的分布和统计尺寸效应。Hillerborg在1976年提出的混凝土虚拟裂缝模型,本质上相当于内聚裂缝模型,对混凝土断裂的计算机模拟起到了推动作用。更强大的推动力是,在1984-1991年期间,在1976-87年期间,逐渐出现了能够捕捉FPZ张拉行为的裂纹带和非局部模型,以及能量尺寸效应定律。准脆性断裂力学的演变一直持续到今天(2020年),例如,最近通过记录裂纹平行应力强烈影响的间隙测试,打破了已建立的线裂纹断裂概念。断裂力学研究无疑将在下一个世纪蓬勃发展。
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Overview of History
The last chapter briefly sketches the rich century-long history of fracture mechanics, with an additonal quasibrittle focus. The mainstream milestones were Griffith's 1921 introduction of energy criterion of crack propagation, Irwin's 1958 discovery of the relation of the energy release rate to the stress intensity factor of the near-tip singular stress field, Barenblatt's 1959 conception of the cohesive crack model, and Rice's 1966 discovery of the J-integral giving the energy flux into tip crack tip. Progress was spurred by the breakup of welded Liberty ships at sea and of Commet jetliners in flight, and later by many sudden shear failures of RC structures. At the interface with structural safety the main milestone was Weibull's 1939 introduction of his namesake distribution and statistical size effect in brittle failure. Hillerborg's 1976 fictitious crack model for concrete, essentially equivalent to the cohesive crack model, was a boost for computer simulation of concrete fracture. An even stronger impetus was, during 1984-1991, the gradual emergence, during 1976-87, of the crack band and nonlocal models which can capture the tensorial behavior of the FPZ, and of the energetic size effect law. Evolution of quasibrittle fracture mechanics continues until today (2020), e.g., with the recent disruption of established line-crack fracture concepts by the gap test documenting the strong effect of crack-parallel stresses. Fracture mechanics research will doubtless flourish for another century.
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Nonlinear Fracture Mechanics—Diffuse Crack Model Overview of History Nonlinear Fracture Mechanics—Line Crack Idealization
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