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辐射传输的格子Boltzmann模拟

Radiation Transfer Modelling by Lattice Boltzmann Method
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摘要 辐射动力学理论是描述辐射传输是重要手段,基于此,本文建立了辐射能和辐射动量守恒方程,并基于Chapman-Enskog多尺度展开方法实现了从辐射传输Boltzmann方程到宏观方程的推导,进而建立了适于一维辐射传输的2分量格子Boltzmann模型。数值结果与精确解吻合较好,表明本文提出的LBM方法具有很好的准确性和稳定性,为LBM方法在辐射传热问题的应用奠定了理论基础。 Radiation hydrodynamics is an important mean describing radiative transfer, based on which, the macroscopic conservation equations of radiation energy and radiation momentum are derived. Based on the Chapman-Enskog method, the 2-bit lattice Boltzmann model for one dimension radiative transfer is proposed. The numerical simulation results agree well with exact solution, showing that the lattice Boltzmann method developed in this article has good accuracy and stability, and laying the foundation for using of LBM on radiation heat transfer.
出处 《工程热物理学报》 EI CAS CSCD 北大核心 2011年第11期1900-1902,共3页 Journal of Engineering Thermophysics
基金 国家自然科学基金项目(No.50906016) 中国博士后科学基金面上项目资助(No.20100480985)
关键词 格子BOLTZMANN方法 辐射传输 辐射动力学 lattice Boltzmann method radiative transfer radiation hydrodynamics
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参考文献7

  • 1TANG G H, TAO W Q, HE Y L. Lattice Boltzmann Method for Gaseous Microflows Using Kinetic Theory Boundary Conditions [J]. Physics of Fluids, 2005, 17(5): 058101.
  • 2XUAN Y M, LI Q, YE M. Investigations of Convective Heat Transfer in Ferrofluid Microflows Using Lattice- Boltzmann Approach [J]. Internal Journal of Thermal Sciences, 2007, 46(2): 105-111.
  • 3董志强,李维仲.不同精度格式的格子Boltzmann热模型的传热分析[J].计算物理,2009,26(1):94-100. 被引量:4
  • 4Mishra S C, Lankadasu A, Beronov K N. Application of the Lattice Boltzmann Method for Solving the Energy Equation of a 2-D Transient Conduction-Radiation Problem [J]. International Journal of Heat and Mass Transfer, 2005. 48:3648-3659.
  • 5Mishra S C, Lankadasu A. Transient Conduction- Radiation Heat Transfer in Participating Media Using the Lattice Boltzmann Method and the Discrete Transfer Method [J]. Numerical Heat Transfer, Part A, 2005, 47:935-954.
  • 6Mondal B, Mishra S C. Lattice Boltzmann Method Applied to the Solution of the Energy Equations of the Transient Conduction and Radiation Problems on Non-Uniform Lattices [J]. International Journal of Heat and Mass Traslsfer, 2008, 51:68-82.
  • 7Pomraning G C. The Equations of Radiation Hydrodynamics [M]. Oxford: Pergamon Press, 1973.

二级参考文献12

  • 1Soe M, Vahala G, Pavlo P, Vahala L, Chen H . Thermal lattice Boltzmann simulations of variable Prandtl number turbulent flows[J]. Phys Rev E, 1998, 57(4) :4227 - 4237.
  • 2Vahala G, Pavlo P, Vahala L, Martys N S. Thermal lattice-Boltzmann models (TLBM) for compressible flows[ J]. Int J Mod Phys C, 1998, 9:1247- 1261.
  • 3Vahala L, Wah D, Vahala G, Carter J, Pavlo P. Thermal lattice Bohzmann simulation for multispecies fluid equilibration[J]. Phys Rev E, 2000, 62: 507- 516.
  • 4Bartoloni A, Battisita C, Cabasino S, et al. Lbr simulations of Rayleigh-Benard convection on the Apel00 parallel process[J]. Int J Mod Phys,1993, C4:993 - 1006.
  • 5Takaji Inamuro, Masto Yoshino, Hiroshi Inoue, Riki Mizuno, Fuminaru Ogino. A lattice Bohzmann method for a binary miscible fluid mixture and its application to a heat-transfer problem[ J]. J Compute Phys, 2002,179:201 -215.
  • 6Frisch U. Relation between the lattice Bohzmann equation and the Navier-Stokes equations[J]. Phys D, 1991, 47:231 -232.
  • 7Lamura A, Succi S. A lattice Boltzmann for disordered fluids[J]. Int J Mod. Phys B, 2003, 17:145 - 148.
  • 8Zheng H W, Shu C, Chew Y T. A lattcie Bohzmann model for muhiphase flows with large density ratio[J]. J Compute Phys, 2006, 218:353 - 371.
  • 9Shan X. Simulation of Rayleigh-Benard convection using a lattice Boltzmann method[J]. Phys Rev E, 1997, 55: 2780- 2788.
  • 10Alexander F J, Chert S, Sterling J D. Lattice Bohzmann thermo hydrodynamics[J]. Phys Rev E, 1993, 47:2249 - 2252.

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