ON THE SENSITIVITY OF THE NONLINEAR TERM IN THE OUTFLOW BOUNDARY CONDITION
This paper studies the artificial outflow boundary condition for the Navier-Stokes system. This type of condition is widely used and it is therefore very important to study its influence on a numerical solution of the corresponding boundary-value problem. We particularly focus on the role of the coe...
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doaj-7116cc2579d24f2c93f2c8e8938dba8a2021-02-27T21:07:50ZengCTU Central LibraryActa Polytechnica1210-27091805-23632021-02-0161SI11712110.14311/AP.2021.61.01173336ON THE SENSITIVITY OF THE NONLINEAR TERM IN THE OUTFLOW BOUNDARY CONDITIONTomáš Neustupa0Ondřej Winter1Czech Technical University in Prague, Faculty of Mechanical Engineering, Karlovo nám. 13, 121 35 Praha 2, Czech RepublicCzech Technical University in Prague, Faculty of Mechanical Engineering, Karlovo nám. 13, 121 35 Praha 2, Czech RepublicThis paper studies the artificial outflow boundary condition for the Navier-Stokes system. This type of condition is widely used and it is therefore very important to study its influence on a numerical solution of the corresponding boundary-value problem. We particularly focus on the role of the coefficient in front of the nonlinear term in the boundary condition on the outflow. The influence of this term is examined numerically, comparing the obtained results in a close neighbourhood of the outflow. The numerical experiment is carried out for a fluid flow through the channel with so called sudden extension. Presented numerical results are obtained by means of the OpenFOAM toolbox. They confirm that the kinetic energy of the flow in the channel can be controlled by means of the proposed boundary condition.https://ojs.cvut.cz/ojs/index.php/ap/article/view/6149navier-stokes equationsnatural outlet boundary conditionfinite volume method |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Tomáš Neustupa Ondřej Winter |
spellingShingle |
Tomáš Neustupa Ondřej Winter ON THE SENSITIVITY OF THE NONLINEAR TERM IN THE OUTFLOW BOUNDARY CONDITION Acta Polytechnica navier-stokes equations natural outlet boundary condition finite volume method |
author_facet |
Tomáš Neustupa Ondřej Winter |
author_sort |
Tomáš Neustupa |
title |
ON THE SENSITIVITY OF THE NONLINEAR TERM IN THE OUTFLOW BOUNDARY CONDITION |
title_short |
ON THE SENSITIVITY OF THE NONLINEAR TERM IN THE OUTFLOW BOUNDARY CONDITION |
title_full |
ON THE SENSITIVITY OF THE NONLINEAR TERM IN THE OUTFLOW BOUNDARY CONDITION |
title_fullStr |
ON THE SENSITIVITY OF THE NONLINEAR TERM IN THE OUTFLOW BOUNDARY CONDITION |
title_full_unstemmed |
ON THE SENSITIVITY OF THE NONLINEAR TERM IN THE OUTFLOW BOUNDARY CONDITION |
title_sort |
on the sensitivity of the nonlinear term in the outflow boundary condition |
publisher |
CTU Central Library |
series |
Acta Polytechnica |
issn |
1210-2709 1805-2363 |
publishDate |
2021-02-01 |
description |
This paper studies the artificial outflow boundary condition for the Navier-Stokes system. This type of condition is widely used and it is therefore very important to study its influence on a numerical solution of the corresponding boundary-value problem. We particularly focus on the role of the coefficient in front of the nonlinear term in the boundary condition on the outflow. The influence of this term is examined numerically, comparing the obtained results in a close neighbourhood of the outflow. The numerical experiment is carried out for a fluid flow through the channel with so called sudden extension. Presented numerical results are obtained by means of the OpenFOAM toolbox. They confirm that the kinetic energy of the flow in the channel can be controlled by means of the proposed boundary condition. |
topic |
navier-stokes equations natural outlet boundary condition finite volume method |
url |
https://ojs.cvut.cz/ojs/index.php/ap/article/view/6149 |
work_keys_str_mv |
AT tomasneustupa onthesensitivityofthenonlineartermintheoutflowboundarycondition AT ondrejwinter onthesensitivityofthenonlineartermintheoutflowboundarycondition |
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1724247822302183424 |