author={Latt, Jonas and Chopard, Bastien and Malaspinas, Orestis and Deville, Michel and Michler, Andreas},
journal={Physical Review E},
title={Straight velocity boundaries in the lattice {Boltzmann} method},
year={2008},
month=May,
pages={056703},
volume={77},
doi={10.1103/PhysRevE.77.056703},
issue={5},
numpages={16},
publisher={American Physical Society},
}
@Article{mohamad2009,
author={Mohamad, Abdulmajeed A. and Succi, Sauro},
journal={The European Physical Journal Special Topics},
title={A note on equilibrium boundary conditions in lattice {Boltzmann} fluid dynamic simulations},
year={2009},
number={1},
pages={213--221},
volume={171},
doi={10.1140/epjst/e2009-01031-9},
publisher={Springer},
}
@Article{haussmann2019,
author={Haussmann, Marc and Barreto, Alejandro Claro and Kouyi, Gislain Lipeme and Rivi{\`e}re, Nicolas and Nirschl, Hermann and Krause, Mathias J.},
journal={Computers \& Mathematics with Applications},
title={Large-eddy simulation coupled with wall models for turbulent channel flows at high {Reynolds} numbers with a lattice {Boltzmann} method—{A}pplication to {Coriolis} mass flowmeter},
year={2019},
number={10},
pages={3285--3302},
volume={78},
doi={10.1016/j.camwa.2019.04.033},
publisher={Elsevier},
}
@Online{LBM:mmg-gitlab,
author={{Mathematical Modelling Group}},
organization={Czech Technical University, Faculty of Nuclear Sciences and Physical Engineering},
author={Dapelo, Davide and Simonis, Stephan and Krause, Mathias J. and Bridgeman, John},
journal={Journal of Computational Science},
title={Lattice-{B}oltzmann coupled models for advection-diffusion flow on a wide range of {P}éclet numbers},
year={2021},
issn={1877-7503},
pages={101363},
volume={51},
abstract={Traditional Lattice-Boltzmann modelling of advection-diffusion flow is affected by numerical instability if the advective term becomes dominant over the diffusive (i.e., high-Péclet flow). To overcome the problem, two 3D one-way coupled models are proposed. In a traditional model, a Lattice-Boltzmann Navier-Stokes solver is coupled to a Lattice-Boltzmann advection-diffusion model. In a novel model, the Lattice-Boltzmann Navier-Stokes solver is coupled to an explicit finite-difference algorithm for advection-diffusion. The finite-difference algorithm also includes a novel approach to mitigate the numerical diffusivity connected with the upwind differentiation scheme. The models are validated using two non-trivial benchmarks, which includes discontinuous initial conditions and the case Peg→∞ for the first time, where Peg is the grid Péclet number. The evaluation of Peg alongside Pe is discussed. Accuracy, stability and the order of convergence are assessed for a wide range of Péclet numbers. Recommendations are then given as to which model to select depending on the value Peg--in particular, it is shown that the coupled finite-difference/Lattice-Boltzmann provide stable solutions in the case Pe→∞, Peg→∞.},
doi={10.1016/j.jocs.2021.101363},
}
@Online{UCX:FAQ,
author={{UCX project developers}},
title={{Unified Communication X} -- frequently asked questions},
