Abstract
A method for computing numerical simulation of the motion of charged suspended particle in multi-phase flow between two-long parallel plates is described in detail. The equation of motion of a suspended particle was suggested by closkin. The equations of motion are reduced to ordinary differential equations by similarity transformations and solved numerically by using Runge-Kutta method. The trajectories of particles are calculated by integrating the equation of motion of a single particle. Numerical solutions of the resulting ordinary differential equations provide velocity distributions for both fluid and solid phases and density distributions for the solid. The present simulation requires some empirical parameters concerning the collision of the particles with the wall. Some typical results for both fluid and particle phases and density distributions of the particles are presented graphically. 4 figs.
Abd Elkhalek, M M
[1]
- Nuclear Research Center-Atomic Energy Authority, Cairo (Egypt)
Citation Formats
Abd Elkhalek, M M.
Numerical simulation of the motion of charged suspended particle in multi-phase flow.
Egypt: N. p.,
1996.
Web.
Abd Elkhalek, M M.
Numerical simulation of the motion of charged suspended particle in multi-phase flow.
Egypt.
Abd Elkhalek, M M.
1996.
"Numerical simulation of the motion of charged suspended particle in multi-phase flow."
Egypt.
@misc{etde_521285,
title = {Numerical simulation of the motion of charged suspended particle in multi-phase flow}
author = {Abd Elkhalek, M M}
abstractNote = {A method for computing numerical simulation of the motion of charged suspended particle in multi-phase flow between two-long parallel plates is described in detail. The equation of motion of a suspended particle was suggested by closkin. The equations of motion are reduced to ordinary differential equations by similarity transformations and solved numerically by using Runge-Kutta method. The trajectories of particles are calculated by integrating the equation of motion of a single particle. Numerical solutions of the resulting ordinary differential equations provide velocity distributions for both fluid and solid phases and density distributions for the solid. The present simulation requires some empirical parameters concerning the collision of the particles with the wall. Some typical results for both fluid and particle phases and density distributions of the particles are presented graphically. 4 figs.}
place = {Egypt}
year = {1996}
month = {Dec}
}
title = {Numerical simulation of the motion of charged suspended particle in multi-phase flow}
author = {Abd Elkhalek, M M}
abstractNote = {A method for computing numerical simulation of the motion of charged suspended particle in multi-phase flow between two-long parallel plates is described in detail. The equation of motion of a suspended particle was suggested by closkin. The equations of motion are reduced to ordinary differential equations by similarity transformations and solved numerically by using Runge-Kutta method. The trajectories of particles are calculated by integrating the equation of motion of a single particle. Numerical solutions of the resulting ordinary differential equations provide velocity distributions for both fluid and solid phases and density distributions for the solid. The present simulation requires some empirical parameters concerning the collision of the particles with the wall. Some typical results for both fluid and particle phases and density distributions of the particles are presented graphically. 4 figs.}
place = {Egypt}
year = {1996}
month = {Dec}
}