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A Spectral-Element Discontinuous Galerkin Lattice Boltzmann Method for Thermal and Multiphase Flows in Complex Geometries.

机译:复杂几何中热流和多相流的频谱元素不连续Galerkin格子Boltzmann方法。

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摘要

The objective of this work is to develop a novel, mesoscopic-based, computational fluid dynamics (CFD) methodology for the simulation of multi-phase flows within complex ge- ometries. Rooted in kinetic theory, this scheme, called the spectral-element discontinuous Galerkin lattice Boltzmann method (SEDG-LBM), solves the lattice Boltzmann equations (LBE) on non-uniform grids. A numerical framework, based on the SEDG method, is de- signed to extend the capabilities of the lattice Boltzmann method (LBM) to body-fitting, unstructured hexahedral elements. As a result, the scheme is able to investigate multiphase flows for a variety of complex geometries while retaining the simple implementation inherent in the LBM. Able to run on over 100, 000 processors, this algorithm achieves high levels of scalability and has the potential to tackle difficult engineering problems associated with current and future generations of nuclear energy systems.;Originally developed for isothermal single-phase fluid flows, the SEDG-LBM is augmented to simulate multi-phase (liquid-gas & liquid-liquid) flow and passive-scalar heat transfer for single-phase flows. A novel solution procedure based on the Strang splitting method is pre- sented which succesfully eliminates parasitic currents. Numerical investigations for single- phase natural convection and conjugate heat transfer are also considered. Validation for several flow applications include natural convection within a square cavity and concentric annulus, conjugate heat transfer within a composite two-layer annulus, and conjugate natural convection heat transfer in a horizontal annulus. Future investigations of buoyancy-driven motion of viscous drops for low Reynolds number flow through periodically constricted cap- illaries are considered. Results based on the aforementioned applications suggest that the SEDG-LBM is a promising tool for investigating thermal phase-change phenomena in pres- surized water reactor (PWR) fuel assemblies.
机译:这项工作的目的是开发一种新颖的,基于介观的计算流体动力学(CFD)方法,用于模拟复杂几何形状内的多相流。起源于动力学理论,该方案称为谱元素不连续Galerkin格子Boltzmann方法(SEDG-LBM),用于求解非均匀网格上的格子Boltzmann方程(LBE)。设计了基于SEDG方法的数值框架,以将晶格Boltzmann方法(LBM)的功能扩展到适合身体的非结构化六面体元素。结果,该方案能够研究多种复杂几何形状的多相流,同时保留LBM固有的简单实现。该算法能够在100、000多个处理器上运行,可实现高水平的可扩展性,并具有解决与当前和未来几代核能系统相关的棘手工程问题的潜力。; SEDG最初针对等温单相流体流而开发-LBM进行了增强,以模拟多相(液-气和液-液)流动以及单相流动的无源标量传热。提出了一种基于Strang分裂方法的新颖解决方法,该方法成功消除了寄生电流。还考虑了单相自然对流和共轭传热的数值研究。对几种流动应用的验证包括方腔和同心环空中的自然对流,复合两层环空中的共轭热传递以及水平环空中的共轭自然对流传热。考虑了对通过周期性收缩的毛细管的低雷诺数流量的粘性液滴的浮力驱动运动的进一步研究。基于上述应用的结果表明SEDG-LBM是用于研究高压水反应堆(PWR)燃料组件中热相变现象的有前途的工具。

著录项

  • 作者

    Patel, Saumil Sudhir.;

  • 作者单位

    The City College of New York.;

  • 授予单位 The City College of New York.;
  • 学科 Mechanical engineering.;Chemical engineering.;Applied mathematics.
  • 学位 Ph.D.
  • 年度 2016
  • 页码 131 p.
  • 总页数 131
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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