Study on notch sensitivity of Ti-46Al-5Nb-0.1C alloy: high-temperature tensile and fatigue testing
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摘要: 研究评估TiAl合金的缺口力学行为是保障TiAl合金低压叶片安全低风险运行的基本手段。通过制备不同应力集中系数的缺口试样,在两个不同温度下进行拉伸和疲劳测试,开展Ti-46Al-5Nb-0.1C合金的高温拉伸和疲劳的缺口敏感性研究。高温拉伸性能缺口敏感性研究结果表明,随应力集中系数Kt的增加,Ti-46Al-5Nb-0.1C合金在相同温度条件下平均抗拉强度先增加后减小;在相同应力集中系数Kt条件下,随温度的增加,平均抗拉强度略有下降,变化不大。高温疲劳性能缺口敏感性研究结果表明,Ti-46Al-5Nb-0.1C合金的疲劳强度随应力集中系数Kt的增加而下降;Ti-46Al-5Nb-0.1C合金在700 ℃下的疲劳强度高于在550 ℃下的疲劳强度,表明该合金具有较好的高温疲劳性能。使用扫描电镜观察了Ti-46Al-5Nb-0.1C合金的拉伸、疲劳断口形貌和裂纹扩展路径,发现高应力集中增加了断口表面的粗糙程度,不改变裂纹扩展路径。使用透射电镜观察了Ti-46Al-5Nb-0.1C合金的拉伸和疲劳变形组织中的位错分布,结果表明位错滑移是主要的变形机制,在变形组织中出现了少量的变形孪晶。Abstract: Investigating notch mechanics behavior of TiAl alloys is a fundamental approach for ensuring safe and low-risk operation of TiAl alloy low-pressure blades. In this study, notch specimens with different stress concentration factors were prepared and subjected to tensile and fatigue tests at two different temperatures to investigate the notch sensitivity of Ti-46Al-5Nb-0.1C alloy under high-temperature tensile and fatigue conditions. The results from investigation of high-temperature tensile performance notch sensitivity indicate that, under the same temperature conditions, average tensile strength of Ti-46Al-5Nb-0.1C alloy firstly increases and then decreases with the increase of the stress concentration factor Kt. Under the same stress concentration factor Kt, average tensile strength slightly decreases with the increase of temperature, but the change is not significant. The results from investigation of high-temperature fatigue performance notch sensitivity indicate that fatigue strength of Ti-46Al-5Nb-0.1C alloy decreases with increasing stress concentration factor Kt. The fatigue strength of Ti-46Al-5Nb-0.1C alloy at 700 ℃ is higher than that at 550 ℃, indicating that the alloy exhibits good high-temperature fatigue performance. Scanning electron microscopy (SEM) was used to observe the fracture surface morphology and crack propagation and widening of the Ti-46Al-5Nb-0.1C alloy under tensile and fatigue loading. It was found that high stress concentration increased the surface roughness of the fracture surface but did not alter the crack propagation path. Transmission electron microscopy was used to observe the dislocation distribution in the tensile and fatigue deformation microstructures of the Ti-46Al-5Nb-0.1C alloy. The results indicated that dislocations glide were the primary deformation mechanism, with a small amount of deformation twinning observed in the deformation microstructure.
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Key words:
- TiAl alloys /
- tensile notch sensitivity /
- fatigue notch sensitivity /
- fracture /
- cracks
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表 1 Ti-46Al-5Nb-0.1C合金成分测试结果
Table 1. Chemical composition of the Ti-46Al-5Nb-0.1C alloy used in this study
% Ti Al Nb C N O H 57.6483 26.95 12.33 0.022 0.004 0.044 0.0017 表 2 Ti-46Al-5Nb-0.1C合金高温拉伸测试结果
Table 2. High-temperature tensile test results for the Ti-46Al-5Nb-0.1C alloy
T/℃ Kt Rm/MPa Average/MPa NSR 550 1 467 474 1 1 481 2 588 572.25 1.21 2 556.5 3 546 514.5 1.09 3 483 750 1 469 463.5 1 1 458 2 465.5 533.75 1.15 2 602 3 518 446.25 0.96 3 374.5 表 3 Ti-46Al-5Nb-0.1C合金550 ℃疲劳应力集中测试结果
Table 3. Fatigue stress concentration test results for the Ti-46Al-5Nb-0.1C alloy at 550 ℃
Kt=1 Kt=2 Kt=3 Fatigue life/
CyclePeak
stress/
MPaFatigue life/
CyclePeak
stress/
MPaFatigue life/
CyclePeak
stress/
MPa20180 280 6580 220 43059 180 1.50987 $ \times $106260 7638 240 71551 120 1.92212 $ \times $106280 127984 220 73089 140 4.06789 $ \times $106240 1.24143 $ \times $106200 82829 160 1$ \times $107 220 1.22294 $ \times $107160 1.36482 $ \times $107100 1$ \times $107 176 2.49418 $ \times $10785 3$ \times $107 130 表 4 Ti-46Al-5Nb-0.1C合金700 ℃疲劳应力集中测试结果
Table 4. Fatigue stress concentration test results for the Ti-46Al-5Nb-0.1C alloy at 700 ℃
Kt=1 Kt=2 Kt=3 Fatigue life/
CyclePeak
stress/
MPaFatigue life/
CyclePeak
stress/
MPaFatigue life/
CyclePeak
stress/
MPa3105 320 4772 210 5442 100 3818 340 5992 240 8729 180 4772 210 14639 220 28593 130 6.72186 $ \times $106300 15586 260 1.63893 $ \times $106130 1.19557 $ \times $107280 3$ \times $107 200 1.17079 $ \times $107140 1$ \times $107 220 2.07497 $ \times $107120 3$ \times $107 90 -
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