Application to natural convection enclosed flows of a lattice Boltzmann BGK model coupled with a general purpose thermal boundary condition

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Simulation of high Rayleigh number natural convection in a square cavity using the lattice Boltzmann method (2006, methodology): “[4] have also carried out LBM calculations for the same problem, but with a general purpose thermal boundary condition, to handle both Dirichlet and Neumann boundary conditions.”
Modeling and prediction of the effective thermal conductivity of random open-cell porous foams (2008, methodology): “The temperature and the heat flux can be then calculated respectively by [27, 35 ].”
New correlation for Nusselt number of nanofluid with Ag / Al2O3 / Cu nanoparticles in a microchannel considering slip velocity and temperature jump by using lattice Boltzmann method (2015, background): “TLBM is able to take into account the pressure work and viscous heat dissipation terms [23].”
Lattice Boltzmann modeling of the effective thermal conductivity for fibrous materials (2007, unknown): “The temperature and the heat flux can be then calculated by [30,40] T  g   (10)”
Simulation of copper–water nanofluid in a microchannel in slip flow regime using the lattice Boltzmann method with heat flux boundary condition (2015, methodology): “With regard to thermal boundary conditions at inlet and outlet sections, they are obtained by means a thermal counter-slip approach as proposed by [3,19,20], in which the incoming unknown thermal populations are assumed to be equilibrium distribution functions with a counter slip thermal energy dens”