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Direct Numerical Simulation of particulate flow with heat transfer

机译:带传热的颗粒流直接数值模拟

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Numerical simulations of heat transfer in non-isothermal particulate flows are important to better understand the flow pattern. The complexity of numerical algorithms coupling the heat and mass transfer and the considerable computational resources required limit the number of such direct simulations that can be reasonably performed. We suggest a Distributed Lagrange Multiplier/Fictitious Domain (DLM/FD) method to compute the temperature distribution and the heat exchange between the fluid and solid phases. The Boussinesq approximation is considered for the flow/temperature fields coupling. We employ a Finite Element Method (FEM) to solve the fluid flow conservation equations for mass, momentum and energy. The motion of particles is computed by a Discrete Element Method (DEM). On each particle, heat transfer is solved using a FEM. For each class of particles, we generate a single FEM grid and translate/ rotate it at each time step to match the physical configuration of each particle. Distributed Lagrange multipliers for both the velocity and temperature fields are introduced to treat the fluid/solid interaction. This work is an extension of the method we proposed in Yu et al. (2006). Two two-dimensional (2D) test cases are proposed to validate the implementation by comparing our computational results with those reported in the literature. Finally, the sedimentation of a single sphere in a semi-infinite channel is presented and the results are discussed.
机译:非等温颗粒流中传热的数值模拟对于更好地理解流型非常重要。耦合传热和传质的数值算法的复杂性以及所需的大量计算资源限制了可以合理执行的此类直接模拟的数量。我们建议使用分布式拉格朗日乘数/虚拟域(DLM / FD)方法来计算温度分布以及液相和固相之间的热交换。对于流场/温度场耦合,考虑使用Boussinesq近似。我们采用有限元方法(FEM)来求解质量,动量和能量的流体守恒方程。粒子的运动是通过离散元素方法(DEM)计算的。在每个粒子上,使用FEM解决传热问题。对于每类粒子,我们生成单个FEM网格,并在每个时间步对其进行平移/旋转以匹配每个粒子的物理配置。引入了速度场和温度场的分布式拉格朗日乘数,以处理流体/固体相互作用。这项工作是我们在Yu等人中提出的方法的扩展。 (2006)。通过将我们的计算结果与文献报道的结果进行比较,提出了两个二维(2D)测试案例来验证实现。最后,给出了一个半无限通道中单个球体的沉降,并对结果进行了讨论。

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