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Phase separation dynamics in binary systems containing mobile particles with variable Brownian motion

机译:含布朗运动可变的运动粒子的二元系统的相分离动力学

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This study investigates the spinodal decomposition dynamics in binary mixtures containing mobile particles by combining the Cahna??Hilliard equation with Langevin dynamics for particles with Brownian motionchanges proportional to their mobility. We solve the Cahna??Hilliard equation numerically using a semi-implicit Fourier spectral method, and show that the domain growth rate first increases with the increase in particle mobility, and then decreases. The effect of filler particle concentration on the domain growth depends on its mobility: whenthe particle mobility is low, the domain growth rate decreases with the increase in particle concentration; whereas when the particle mobility is high, the domain growth rate decreases and then increases and finally decreases again with the increase in particle concentration. The proposed model suggests the possibility of controlling macroscopicbehaviour of binary alloys by altering filler particle properties.
机译:这项研究通过将Cahna ?? Hilliard方程与Langevin动力学相结合来研究布朗运动变化与它们的迁移率成正比的粒子,从而研究了含有可移动粒子的二元混合物中的旋节线分解动力学。我们使用半隐式傅里叶光谱法对Cahna ?? Hilliard方程进行了数值求解,结果表明,随着粒子迁移率的增加,畴的生长速率首先增加,然后减小。填料颗粒浓度对畴生长的影响取决于其迁移率:当颗粒迁移率低时,畴生长速率随颗粒浓度的增加而降低;反之,当颗粒迁移率高时,随着颗粒浓度的增加,畴的生长速率先减小后增大,最后又减小。提出的模型提出了通过改变填料颗粒特性来控制二元合金宏观行为的可能性。

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