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Collective dynamics modeling of polydisperse particulate systems via Markov chains

机译:马尔可夫链的多分散颗粒系统的集体动力学建模

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Thispaper develops an efficient approach to modeling and analyzing the overall dynamics of polydisperse particulate systems, exemplified using a rotating drum with horizontal axis, under both constant and time-varying operating conditions. This approach captures the collective dynamics using stochastic models in the form of Markov chains. The characteristics of such dynamics can be obtained from the Markov chains operator. It provides a systematic way to the analysis of collective dynamical features of particle movements. The obtained operators are used to estimate the spatial particle distribution and the degree of particulate mixing as examples of collective dynamic features of polydisperseparticulatesystems.Inthispaper.Markov chains models were developed from discrete element method simulation results to show the effectiveness of the proposed approach.
机译:本文开发了一种有效的方法来建模和分析多分散颗粒系统的整体动力学,例如在恒定和随时间变化的工作条件下,使用带有水平轴的旋转鼓作为示例。这种方法使用马尔可夫链形式的随机模型来捕获集体动力学。这种动力学的特性可以从马尔可夫链算子获得。它提供了一种系统的方法来分析粒子运动的集体动力学特征。以算得的算子为基础,估计了空间粒子的分布和混合程度,以此作为多分散颗粒系统集体动力学特征的实例。本文利用离散元方法仿真结果建立了马尔可夫链模型,证明了该方法的有效性。

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