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Low-cycle fatigue behavior of powder metallurgy 6061 aluminum alloy reinforced with submicron-scale Al_2O_3 particles

机译:亚微米级Al_2O_3颗粒增强的粉末冶金6061铝合金的低周疲劳行为

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This paper presents the cyclic strain-controlled response of 6061 aluminum alloy reinforced with submicron-scale alumina particles, processed by powder metallurgy and consolidated by hot extrusion. Reinforcement volume fractions of 10% and 20% were investigated. Low-cycle fatigue tests were conducted under fully reversed total strain at a fixed strain rate using smooth specimens loaded along the extrusion axis. Microstructural examination revealed nonuniform spatial distribution of the reinforcing particles in both composites. At small applied strain amplitudes, as-extruded AA6061/ Al_2O_3/10_P and AA6061/Al_2O_3/20p composites displayed cyclic hardening under tension and softening under compression. The cyclic deformation stabilized rapidly in both composites and produced symmetric stress-strain hysteresis loops at higher strain amplitudes. The evolution of the Bauschinger effect at small strain amplitudes was rationalized based on constrained cyclic deformation imposed by the distribution of particle clusters. The stabilized cyclic stress vs. plastic strain curves for both composites showed power-law strain hardening behavior with a higher hardening rate exhibited by the higher reinforcement composite. The strain-life data were adequately modeled using the Coffin-Manson and Basquin relationships. No clear improvement was observed in the strain-controlled fatigue life data of the current composites when compared to a similar composite reinforced with an order of magnitude larger average particle-size.
机译:本文介绍了6061铝合金的亚微米级氧化铝颗粒增强,粉末冶金处理和热挤压固结的循环应变控制响应。钢筋体积分数分别为10%和20%。低周疲劳试验是在完全反向的总应变下,以固定的应变速率,使用沿挤压轴加载的光滑试样进行的。微观结构检查显示两种复合材料中增强颗粒的空间分布不均匀。在较小的施加应变幅度下,挤出的AA6061 / Al_2O_3 / 10_P和AA6061 / A_2O_3 / 20p复合材料在拉伸下表现出循环硬化,在压缩下表现出软化。两种复合材料中的循环变形都快速稳定,并在较高的应变幅度下产生对称的应力应变滞后回线。基于粒子团的分布所施加的约束循环变形,合理地解释了在小应变振幅下的鲍辛格效应的演化。两种复合材料的稳定的循环应力与塑性应变曲线均显示出幂律应变硬化行为,其中较高的增强复合材料表现出较高的硬化速率。应变寿命数据已使用Coffin-Manson和Basquin关系进行了充分建模。与用平均粒径大一个数量级增强的类似复合材料相比,当前复合材料的应变控制疲劳寿命数据没有明显改善。

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