A free-energy lattice Boltzmann scheme for N immiscible components that enforces reduction consistency via mobility-independent flux correction and achieves machine-precision global momentum conservation through a new surface-tension discretization.
Physical Review E , volume =
3 Pith papers cite this work. Polarity classification is still indexing.
3
Pith papers citing it
citation-role summary
background 1
citation-polarity summary
verdicts
UNVERDICTED 3roles
background 1polarities
background 1representative citing papers
An exponential scaling law based on Power, Froude, and Richardson numbers unifies mixing time data from simulations varying Reynolds and Richardson numbers in stirred tanks.
Presents a lattice Boltzmann solver for volume-averaged non-Newtonian Navier-Stokes equations in coiled aneurysm geometries represented as porous media, with comparison to fully-resolved simulations indicating model validity.
citing papers explorer
-
N-Component Free Energy Lattice Boltzmann Method with Reduction Consistency and Global Momentum Conservation
A free-energy lattice Boltzmann scheme for N immiscible components that enforces reduction consistency via mobility-independent flux correction and achieves machine-precision global momentum conservation through a new surface-tension discretization.
-
Mixing of miscible liquids: Dimensionless scaling for intermediate-to-large density differences in a stirred tank
An exponential scaling law based on Power, Froude, and Richardson numbers unifies mixing time data from simulations varying Reynolds and Richardson numbers in stirred tanks.
-
A Lattice Boltzmann Method for Non-Newtonian Blood Flow in Coiled Intracranial Aneurysms
Presents a lattice Boltzmann solver for volume-averaged non-Newtonian Navier-Stokes equations in coiled aneurysm geometries represented as porous media, with comparison to fully-resolved simulations indicating model validity.