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Computation of the Particle Basset Force with a Fractional-Derivative Approach

机译:用分数阶导数法计算粒子基力

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Recent empirical and numerical evidence shows that the Basset force plays an important role in the description of acceleration of relatively small sediment particles moving close to solid boundaries. This force can make the numerical solution of the equations of motion computationally time and memory consuming. This technical note presents a two-stage methodology to deal with the difficulties associated with computing the Basset force. The Basset term is first approximated based on a semiderivative (fractional mathematics), and then the integration time is redefined in terms of appropriate flow and particle time scales, thus, avoiding unnecessary computations. Important savings in computational time are reported.
机译:最近的经验和数值证据表明,贝塞特力在描述相对较小的接近固体边界的沉积物颗粒的加速中起着重要作用。该力可以使运动方程的数值解在计算上耗费时间和内存。本技术说明提供了一种分两阶段的方法来处理与计算巴塞特力有关的困难。贝塞特项首先基于半导数(分数数学)进行近似,然后根据适当的流量和粒子时间尺度重新定义积分时间,从而避免了不必要的计算。据报告,节省了大量的计算时间。

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