|MIUR type:||Article > Journal article|
|Title:||Quasiequilibrium lattice Boltzmann models with tunable bulk viscosity for enhancing stability|
|Authors string:||P. Asinari, I.V. Karlin|
|Journal or Publication Title:||PHYSICAL REVIEW E, STATISTICAL, NONLINEAR, AND SOFT MATTER PHYSICS|
|Referee type:||Not specified type|
|Publisher:||American Physical Society|
|Number of Pages:||15|
|Abstract:||Taking advantage of a closed-form generalized Maxwell distribution function [ P. Asinari and I. V. Karlin Phys. Rev. E 79 036703 (2009)] and splitting the relaxation to the equilibrium in two steps, an entropic quasiequilibrium (EQE) kinetic model is proposed for the simulation of low Mach number flows, which enjoys both the H theorem and a free-tunable parameter for controlling the bulk viscosity in such a way as to enhance numerical stability in the incompressible flow limit. Moreover, the proposed model admits a simplification based on a proper expansion in the low Mach number limit (LQE model). The lattice Boltzmann implementation of both the EQE and LQE is as simple as that of the standard lattice Bhatnagar-Gross-Krook (LBGK) method, and practical details are reported. Extensive numerical testing with the lid driven cavity flow in two dimensions is presented in order to verify the enhancement of the stability region. The proposed models achieve the same accuracy as the LBGK method with much rougher meshes, leading to an effective computational speed-up of almost three times for EQE and of more than four times for the LQE. Three-dimensional extension of EQE and LQE is also discussed|
|Language of publication:||English|
|Departments (original):||DENER - Energetics|
|Departments:||DENERG - Department of Energy|
|Subjects:||Area 09 - Ingegneria industriale e dell'informazione > FISICA TECNICA INDUSTRIALE|
|Date Deposited:||12 Jan 2010 18:01|
|Last Modified:||30 Oct 2014 14:47|
|Id Number (DOI):||10.1103/PhysRevE.81.016702|
This field presents the citations number present on Scopus and Web of Science databases e links to the remote records. Also Google Scholar link is present.
There may be discrepancies with respect to the data in databases for the following reasons:
For informations contact scrivia/porto
Document access: Not visible (accessible only to the record owner)
Licence: Not public - Private access / Restricted.
Download (1442Kb) | Send a request to the author for a copy of the paper
Document access: Anyone
Licence: Public - All rights reserved.
Download (1566Kb) | Preview