计算沙漏形样品在高频加载下的循环损伤的模型和方法

IF 0.5 4区 工程技术 Q4 MECHANICS
I. S. Nikitin, A. D. Nikitin, B. A. Stratula
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引用次数: 0

摘要

摘要应用之前获得的非均质沙漏形棒的固有频率和振动模式的解析公式,获得试样的几何和弹性特征,并估算金属合金在高频循环加载下的疲劳强度实验研究中获得的轴向应力振幅。提出了一种基于多态疲劳破坏模型的数值方法,用于计算沙漏形试样在不同应力比下承受高频循环拉伸-压缩载荷时的破坏动力学。基于所提模型的计算结果与沙漏形钛合金试样的实验结果进行了比较。所提出的模型和计算方法可以为各种循环加载条件和应力比构建足够精确的疲劳曲线。这个问题需要知道完全反向循环的双峰疲劳曲线基点。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

MODEL AND METHOD FOR CALCULATING CYCLIC DAMAGE UNDER HIGH-FREQUENCY LOADING OF HOURGLASS-SHAPED SAMPLES

MODEL AND METHOD FOR CALCULATING CYCLIC DAMAGE UNDER HIGH-FREQUENCY LOADING OF HOURGLASS-SHAPED SAMPLES

Previously obtained analytical formulas for natural frequencies and vibration modes of inhomogeneous hourglass-shaped rods are applied to obtain geometric and elastic characteristics of samples and to estimate the amplitudes of axial stresses obtained during experimental studies of fatigue strength of metal alloys under high-frequency cyclic loading. A numerical method based on a multi-regime fatigue failure model is proposed for calculating damage kinetics under high-frequency cyclic tension-compression loading of hourglass-shaped specimens at different stress ratios. The calculations based on the proposed model are compared with the results of experiments on hourglass-shaped titanium alloy samples. The proposed model and calculation method make it possible to construct fatigue curves with sufficient accuracy for various cyclic loading conditions and stress ratios. This problem requires knowing the base points of the bimodal fatigue curve for a fully reverse cycle.

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来源期刊
CiteScore
1.20
自引率
16.70%
发文量
43
审稿时长
4-8 weeks
期刊介绍: Journal of Applied Mechanics and Technical Physics is a journal published in collaboration with the Siberian Branch of the Russian Academy of Sciences. The Journal presents papers on fluid mechanics and applied physics. Each issue contains valuable contributions on hypersonic flows; boundary layer theory; turbulence and hydrodynamic stability; free boundary flows; plasma physics; shock waves; explosives and detonation processes; combustion theory; multiphase flows; heat and mass transfer; composite materials and thermal properties of new materials, plasticity, creep, and failure.
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