Interparticle forces and lift on a particle attached to a solid boundary in suspension flow
From MaRDI portal
Publication:3555784
DOI10.1063/1.1426389zbMath1184.76158OpenAlexW2037810313MaRDI QIDQ3555784
Efstathios E. Michaelides, Zhi-Gang Feng
Publication date: 22 April 2010
Published in: Physics of Fluids (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.1426389
Related Items
A hybrid lattice Boltzmann-molecular dynamics-immersed boundary method model for the simulation of composite foams ⋮ Drafting, kissing and tumbling process of two particles with different sizes ⋮ Lattice Boltzmann method simulations of Stokes number effects on particle trajectories in a wall-bounded flow ⋮ The immersed boundary-lattice Boltzmann method for solving fluid-particles interaction problems ⋮ The effects of particle shape, orientation, and Reynolds number on particle-wall collisions ⋮ Density ratio effect on particle sedimentation in a vertical channel ⋮ A novel smoothed particle hydrodynamics and finite element coupling scheme for fluid-structure interaction: the sliding boundary particle approach ⋮ Proteus: A direct forcing method in the simulations of particulate flows
Cites Work
- Lattice Boltzmann method on curvilinear coordinates system: Flow around a circular cylinder
- Hydrodynamical forces acting on particles in a two-dimensional flow near a solid wall
- Analysis of the lattice Boltzmann treatment of hydrodynamics
- Lattice BGK Models for Navier-Stokes Equation
- Direct analysis of particulate suspensions with inertia using the discrete Boltzmann equation
- Lattice-Boltzmann simulations of particles in non-zero-Reynolds-number flows
- The inertial lift on a rigid sphere in a linear shear flow field near a flat wall
- Numerical simulations of particulate suspensions via a discretized Boltzmann equation. Part 1. Theoretical foundation
- LATTICE BOLTZMANN METHOD FOR FLUID FLOWS
- The lift on a small sphere in a slow shear flow
- Direct simulation of initial value problems for the motion of solid bodies in a Newtonian fluid. Part 2. Couette and Poiseuille flows
