Numerical Modeling of Disperse Materials Process in a Continuous-Flow Plasma Reactor

The paper presents a numerical simulation of the propagation of the direct-flow temperature plasma reactor, which is solved by the compressible Navier–Stokes equations, numerical algorithm based on SIMPLE algorithm that are approximated by finite volume method. In the numerical solution of the equat...

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Main Authors: B. A. Urmashev, A. Issakhov
Format: Article
Language:English
Published: al-Farabi Kazakh National University 2018-01-01
Series:Eurasian Chemico-Technological Journal 
Online Access:http://ect-journal.kz/index.php/ectj/article/view/614
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spelling doaj-29076c2ba19947cb803b148a9902cb212020-11-24T22:22:41Zengal-Farabi Kazakh National UniversityEurasian Chemico-Technological Journal 1562-39202522-48672018-01-01201737910.18321/ectj710614Numerical Modeling of Disperse Materials Process in a Continuous-Flow Plasma ReactorB. A. Urmashev0A. Issakhov1Al-Farabi Kazakh National University, 050040, al-Farabi ave. 71, Almaty KazakhstanAl-Farabi Kazakh National University, 050040, al-Farabi ave. 71, Almaty KazakhstanThe paper presents a numerical simulation of the propagation of the direct-flow temperature plasma reactor, which is solved by the compressible Navier–Stokes equations, numerical algorithm based on SIMPLE algorithm that are approximated by finite volume method. In the numerical solution of the equation system can be divided into four stages. The first stage the transfer of momentum carried out only by convection and diffusion. The intermediate velocity field is solved by the solution of the differential velocity gradient equation, the Green-Gauss Cell Based scheme is used. The second stage for the pressure field, PRESTO numerical scheme is applied. In the third step it is assumed that the transfer is carried out only by the pressure gradient. The fourth step of the equation is solved for the temperature transport equation as well as the momentum equations by the Green-Gauss Cell Based scheme is used. The algorithm is parallelized on high-performance systems. With this numerical algorithm numerical results of temperature distribution in a continuous-flow plasma reactor was obtained. Numerical modeling allows us to give a more precise description of the processes that have been identified or studied theoretically by laboratory methods, and can reveal new physical phenomena processes that are not yet available, seen in experimental studies. Simulation results show that the constructed numerical model provides the necessary accuracy and stability, which should accurately describe the process during the time interval.http://ect-journal.kz/index.php/ectj/article/view/614
collection DOAJ
language English
format Article
sources DOAJ
author B. A. Urmashev
A. Issakhov
spellingShingle B. A. Urmashev
A. Issakhov
Numerical Modeling of Disperse Materials Process in a Continuous-Flow Plasma Reactor
Eurasian Chemico-Technological Journal 
author_facet B. A. Urmashev
A. Issakhov
author_sort B. A. Urmashev
title Numerical Modeling of Disperse Materials Process in a Continuous-Flow Plasma Reactor
title_short Numerical Modeling of Disperse Materials Process in a Continuous-Flow Plasma Reactor
title_full Numerical Modeling of Disperse Materials Process in a Continuous-Flow Plasma Reactor
title_fullStr Numerical Modeling of Disperse Materials Process in a Continuous-Flow Plasma Reactor
title_full_unstemmed Numerical Modeling of Disperse Materials Process in a Continuous-Flow Plasma Reactor
title_sort numerical modeling of disperse materials process in a continuous-flow plasma reactor
publisher al-Farabi Kazakh National University
series Eurasian Chemico-Technological Journal 
issn 1562-3920
2522-4867
publishDate 2018-01-01
description The paper presents a numerical simulation of the propagation of the direct-flow temperature plasma reactor, which is solved by the compressible Navier–Stokes equations, numerical algorithm based on SIMPLE algorithm that are approximated by finite volume method. In the numerical solution of the equation system can be divided into four stages. The first stage the transfer of momentum carried out only by convection and diffusion. The intermediate velocity field is solved by the solution of the differential velocity gradient equation, the Green-Gauss Cell Based scheme is used. The second stage for the pressure field, PRESTO numerical scheme is applied. In the third step it is assumed that the transfer is carried out only by the pressure gradient. The fourth step of the equation is solved for the temperature transport equation as well as the momentum equations by the Green-Gauss Cell Based scheme is used. The algorithm is parallelized on high-performance systems. With this numerical algorithm numerical results of temperature distribution in a continuous-flow plasma reactor was obtained. Numerical modeling allows us to give a more precise description of the processes that have been identified or studied theoretically by laboratory methods, and can reveal new physical phenomena processes that are not yet available, seen in experimental studies. Simulation results show that the constructed numerical model provides the necessary accuracy and stability, which should accurately describe the process during the time interval.
url http://ect-journal.kz/index.php/ectj/article/view/614
work_keys_str_mv AT baurmashev numericalmodelingofdispersematerialsprocessinacontinuousflowplasmareactor
AT aissakhov numericalmodelingofdispersematerialsprocessinacontinuousflowplasmareactor
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