A coupled lattice BGK model for the Boussinesq equations

By Zhaoli Guo, Baochang Shi, Chuguang Zheng. 2002

567 citations recorded by the source corpus.

Subfields: Computational Mechanics

View Paper: https://www.semanticscholar.org/paper/00edc5074a9fd04e3b900765a1ae6b20f701c54a

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Mechanics

1. Qing Liu
2. Qing Li
3. Yangyang He
4. Qinjun Kang
5. Ping Cheng
6. S. Gong
7. Kai H. Luo
8. Q. Chen

Citations in the corpus

• Lattice Boltzmann methods for multiphase flow and phase-change heat transfer (2015, methodology): “Since then many thermal LB models have been developed and most of these models can be classified into the following categories [15, 137, 170]: the multispeed approach [145, 168, 169, 171-188], the double-distribution-function approach [189-211], and the hybrid approach [51, 104, 111, 212-216].”
• A LATTICE BOLTZMANN MODEL FOR CONVECTION HEAT TRANSFER IN POROUS MEDIA (2005, background): “The reliability of the DDF models for fluid flows in a plain medium has been verified by several benchmark studies (eg, [ 20-22 ]).”
• Lattice Boltzmann methods for single-phase and solid-liquid phase-change heat transfer in porous media: A review (2018, methodology): “ In order to take the thermal effects into account, three typical approaches have been developed [7,85,87]: the 27 multispeed approach [135, 136, 137], the double-distribution-function (DDF) approach [138, 139, 140, 141, 142, 143, 144, 145, 146, 147, 148], and the hybrid approach [149, 150, 151, 152”
• Lattice Boltzmann model for melting with natural convection (2008, methodology): “In the present study, we choose the MDF approach (Shan, 1997; Guo et al., 2002) to model natural convection.”
• A lattice Boltzmann method for simulation of liquid–vapor phase-change heat transfer (2012, background): “Neglecting the viscous heat dissipation, the temperature field satisfies the following passive–scalar equation [14]”
• Lattice Boltzmann simulation of periodic bubble nucleation, growth and departure from a heated surface in pool boiling (2013, unknown): “Neglecting the viscous heat dissipation, the temperature field satisfies the following passive-scalar equation [31] @T @t þr ðUTÞ 1⁄4 r ðarTÞ þ / ð16Þ”