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A universal modified MRT LBM for common non-Newtonian fluids and their applications

机译:适用于普通非牛顿流体的通用改良型MRT LBM及其应用

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摘要

As a mesoscopic computational method, the lattice Boltzmann method (LBM) has been widely applied in engineering physics areas. When it is used for non-Newtonian fluids, the greatest challenges are instability and poor accuracy. To solve the problem, an idea is introduced based on the multi-relaxation-time lattice Boltzmann method (MRT LBM), which is applicable to common non-Newtonian fluids. The non-Newtonian effect is considered a special external force term, whereas the specific forms of forces vary for different types of non-Newtonian fluids. The detailed forms of power-law fluids, Bingham fluids and Herschel Bulkley fluids are explored. To validate the feasibility of the method, theoretical solutions of Poiseuille flow are used to compare with numerical solutions. Furthermore, the effects of potential factors on the relative errors are analyzed. Finally, the proposed method is used to solve the classical lid-driven cavity flow with high Reynolds numbers, which is frequently encountered in practical applications. The analysis will further validate the method. The simulations show that both initial yielding-stress and power-index have important effects on the flow.
机译:作为介观计算方法,格子玻尔兹曼方法(LBM)已广泛应用于工程物理领域。当将其用于非牛顿流体时,最大的挑战是不稳定和精度差。为了解决这个问题,提出了一种基于多重弛豫时间格子玻尔兹曼方法(MRT LBM)的思想,该思想适用于普通的非牛顿流体。非牛顿效应被认为是一个特殊的外力术语,而力的具体形式因不同类型的非牛顿流体而异。探索了幂律流体,宾汉流体和Herschel Bulkley流体的详细形式。为了验证该方法的可行性,将泊瓦伊流的理论解与数值解进行了比较。此外,分析了潜在因素对相对误差的影响。最后,该方法用于解决高雷诺数的经典盖驱动腔流动,这在实际应用中经常遇到。分析将进一步验证该方法。仿真表明,初始屈服应力和功率指数均对流动产生重要影响。

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