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Importance of Size-Distribution of Dispersed Particles in Evaluation of Yield Strength of Particle-Dispersion-Strengthened Ferritic Steel

机译:分散颗粒尺寸分布在评估颗粒分散强化铁素体钢屈服强度中的重要性

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摘要

Particle dispersion strengthening is an effective method for increasing the strength of metals. It is well known that the increment of yield strength by particle dispersion strengthening, ACT, is proportional to the reciprocal of particle spacing, lambda~(-1), and is described by the equation: DELTA sigma =beta Gb/lambda (G: Shear modulus, b: Burgers vector, P: constant). Generally, the lambda is estimated from mean size and volume fraction of the particles. However, the size of particles is widely distributed in real materials, and this gives significant influences on the estimation of lambda~(-1) Therefore, it is important to estimate the effective lambda considering size-distribution of particles in order to evaluate the particle dispersion strengthening. In this study, the effect of size-distribution on lambda was investigated in some model materials with different type of size-distribution of dispersed particles, and then the yield strength was evaluated, taking the particle size-distribution into account in the particle-dispersed real materials.
机译:粒子分散强化是提高金属强度的有效方法。众所周知,通过粒子弥散强化产生的屈服强度增量ACT与粒子间距lambda〜(-1)的倒数成正比,并由以下公式描述:DELTA sigma = beta Gb / lambda(G:剪切模量,b:汉堡矢量,P:常数。通常,λ是根据颗粒的平均尺寸和体积分数估算的。然而,粒子的尺寸在实际材料中分布较广,这对λ估计值(-1)产生了重大影响。因此,考虑粒子的尺寸分布来估计有效λ对评估粒子很重要。分散强化。在这项研究中,研究了粒径分布在某些具有不同粒径分布类型的模型材料中对λ的影响,然后评估了屈服强度,并考虑了粒径分布中的粒径分布真实的材料。

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