Critical Reynolds number in bifurcations / Numero de Reynolds Critico em Bifurcações

Bibliographic Details
Main Author: Amado, Flavio Peres
Publication Date: 2020
Other Authors: Mondaini, Victor Hugo Corradi
Format: Article
Language: por
Source: Revista Veras
DOI: 10.34117/bjdv6n9-522
Download full: https://ojs.brazilianjournals.com.br/ojs/index.php/BRJD/article/view/17110
Summary: During the last four years, the authors and collaborators have been developing work to survey characteristics of thermal and fluid dynamics at the entrance of bifurcations under laminar regime. Equations were established that intend to predict the extension of the thermal and flow developing regions, depending on the variation of angles, flow rates and diameters, based on a CFD type simulation, which uses an in-house code employing finite difference method  and also through commercial softwares. This time, authors intend to increase the knowledge about flow in bifucations by raising equations that predict the Critical Reynols Number. The specialized literature states that the Critical Reynols Number for toroidal and helical geometries is a function of the radius of curvature and the inner radius of the tube that makes up these structures. In the presente work, this equation format was customized for bifurcations, similar to the manner the authors employed in them previous articles. As a bifurcation has no radius of curvature, each outlet is considered to be an approximately toroidal curve, with a radius calculated according to the formulation proposed also in previous papers by the authors. The correlation achieved is based solely on numerical simulation results. The velocity values from which the flow changed from laminar to turbulent were noted and used to calculate the respective Reynolds Number values. Such data were gathered to establish an expression that exclusively served the sample universe of this research. However, consistent experimental results are expected for future works in which it is intended to confirm the conclusions previously established from computer simulation
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spelling Critical Reynolds number in bifurcations / Numero de Reynolds Critico em BifurcaçõesCritical reynolds number in bifurcations / Número crítico de reynolds em bifurcaçõesCritical Reynolds NumberEntrance RegionBifurcationsCritical Reynolds NumberEntrance RegionBifurcationsDuring the last four years, the authors and collaborators have been developing work to survey characteristics of thermal and fluid dynamics at the entrance of bifurcations under laminar regime. Equations were established that intend to predict the extension of the thermal and flow developing regions, depending on the variation of angles, flow rates and diameters, based on a CFD type simulation, which uses an in-house code employing finite difference method  and also through commercial softwares. This time, authors intend to increase the knowledge about flow in bifucations by raising equations that predict the Critical Reynols Number. The specialized literature states that the Critical Reynols Number for toroidal and helical geometries is a function of the radius of curvature and the inner radius of the tube that makes up these structures. In the presente work, this equation format was customized for bifurcations, similar to the manner the authors employed in them previous articles. As a bifurcation has no radius of curvature, each outlet is considered to be an approximately toroidal curve, with a radius calculated according to the formulation proposed also in previous papers by the authors. The correlation achieved is based solely on numerical simulation results. The velocity values from which the flow changed from laminar to turbulent were noted and used to calculate the respective Reynolds Number values. Such data were gathered to establish an expression that exclusively served the sample universe of this research. However, consistent experimental results are expected for future works in which it is intended to confirm the conclusions previously established from computer simulationDuring the last four years, the authors and collaborators have been developing work to survey characteristics of thermal and fluid dynamics at the entrance of bifurcations under laminar regime. Equations were established that intend to predict the extension of the thermal and flow developing regions, depending on the variation of angles, flow rates and diameters, based on a CFD type simulation, which uses an in-house code employing finite difference method  and also through commercial softwares. This time, outhors intend to increase the knowledge about flow in bifucations by raising equations that predict the Critical Reynols Number. The specialized literature states that the Critical Reynols Number for toroidal and helical geometries is a function of the radius of curvature and the inner radius of the tube that makes up these structures. In the presente work, this equation format was customized for bifurcations, similar to the manner the authors employed in them previous articles. As a bifurcation has no radius of curvature, each outlet is considered to be an approximately toroidal curve, with a radius calculated according to the formulation proposed also in previous papers by the authors. The correlation achieved is based solely on numerical simulation results. The velocity values from which the flow changed from laminar to turbulent were noted and used to calculate the respective Reynolds Number values. Such data were gathered to establish an expression that exclusively served the sample universe of this research. However, consistent experimental results are expected for future works in which it is intended to confirm the conclusions previously established from computer simulation. Brazilian Journals Publicações de Periódicos e Editora Ltda.2020-09-22info:eu-repo/semantics/articleinfo:eu-repo/semantics/publishedVersionapplication/pdfhttps://ojs.brazilianjournals.com.br/ojs/index.php/BRJD/article/view/1711010.34117/bjdv6n9-522Brazilian Journal of Development; Vol. 6 No. 9 (2020); 71074-71085Brazilian Journal of Development; Vol. 6 Núm. 9 (2020); 71074-71085Brazilian Journal of Development; v. 6 n. 9 (2020); 71074-710852525-876110.34117/bjdv.v6i9reponame:Revista Verasinstname:Instituto Superior de Educação Vera Cruz (VeraCruz)instacron:VERACRUZporhttps://ojs.brazilianjournals.com.br/ojs/index.php/BRJD/article/view/17110/14311Copyright (c) 2020 Brazilian Journal of Developmentinfo:eu-repo/semantics/openAccessAmado, Flavio PeresMondaini, Victor Hugo Corradi2020-10-14T16:32:20Zoai:ojs2.ojs.brazilianjournals.com.br:article/17110Revistahttp://site.veracruz.edu.br:8087/instituto/revistaveras/index.php/revistaveras/PRIhttp://site.veracruz.edu.br:8087/instituto/revistaveras/index.php/revistaveras/oai||revistaveras@veracruz.edu.br2236-57292236-5729opendoar:2024-10-15T16:09:54.105578Revista Veras - Instituto Superior de Educação Vera Cruz (VeraCruz)false
dc.title.none.fl_str_mv Critical Reynolds number in bifurcations / Numero de Reynolds Critico em Bifurcações
Critical reynolds number in bifurcations / Número crítico de reynolds em bifurcações
title Critical Reynolds number in bifurcations / Numero de Reynolds Critico em Bifurcações
spellingShingle Critical Reynolds number in bifurcations / Numero de Reynolds Critico em Bifurcações
Critical Reynolds number in bifurcations / Numero de Reynolds Critico em Bifurcações
Amado, Flavio Peres
Critical Reynolds Number
Entrance Region
Bifurcations
Critical Reynolds Number
Entrance Region
Bifurcations
Amado, Flavio Peres
Critical Reynolds Number
Entrance Region
Bifurcations
Critical Reynolds Number
Entrance Region
Bifurcations
title_short Critical Reynolds number in bifurcations / Numero de Reynolds Critico em Bifurcações
title_full Critical Reynolds number in bifurcations / Numero de Reynolds Critico em Bifurcações
title_fullStr Critical Reynolds number in bifurcations / Numero de Reynolds Critico em Bifurcações
Critical Reynolds number in bifurcations / Numero de Reynolds Critico em Bifurcações
title_full_unstemmed Critical Reynolds number in bifurcations / Numero de Reynolds Critico em Bifurcações
Critical Reynolds number in bifurcations / Numero de Reynolds Critico em Bifurcações
title_sort Critical Reynolds number in bifurcations / Numero de Reynolds Critico em Bifurcações
author Amado, Flavio Peres
author_facet Amado, Flavio Peres
Amado, Flavio Peres
Mondaini, Victor Hugo Corradi
Mondaini, Victor Hugo Corradi
author_role author
author2 Mondaini, Victor Hugo Corradi
author2_role author
dc.contributor.author.fl_str_mv Amado, Flavio Peres
Mondaini, Victor Hugo Corradi
dc.subject.por.fl_str_mv Critical Reynolds Number
Entrance Region
Bifurcations
Critical Reynolds Number
Entrance Region
Bifurcations
topic Critical Reynolds Number
Entrance Region
Bifurcations
Critical Reynolds Number
Entrance Region
Bifurcations
description During the last four years, the authors and collaborators have been developing work to survey characteristics of thermal and fluid dynamics at the entrance of bifurcations under laminar regime. Equations were established that intend to predict the extension of the thermal and flow developing regions, depending on the variation of angles, flow rates and diameters, based on a CFD type simulation, which uses an in-house code employing finite difference method  and also through commercial softwares. This time, authors intend to increase the knowledge about flow in bifucations by raising equations that predict the Critical Reynols Number. The specialized literature states that the Critical Reynols Number for toroidal and helical geometries is a function of the radius of curvature and the inner radius of the tube that makes up these structures. In the presente work, this equation format was customized for bifurcations, similar to the manner the authors employed in them previous articles. As a bifurcation has no radius of curvature, each outlet is considered to be an approximately toroidal curve, with a radius calculated according to the formulation proposed also in previous papers by the authors. The correlation achieved is based solely on numerical simulation results. The velocity values from which the flow changed from laminar to turbulent were noted and used to calculate the respective Reynolds Number values. Such data were gathered to establish an expression that exclusively served the sample universe of this research. However, consistent experimental results are expected for future works in which it is intended to confirm the conclusions previously established from computer simulation
publishDate 2020
dc.date.none.fl_str_mv 2020-09-22
dc.type.driver.fl_str_mv info:eu-repo/semantics/article
info:eu-repo/semantics/publishedVersion
format article
status_str publishedVersion
dc.identifier.uri.fl_str_mv https://ojs.brazilianjournals.com.br/ojs/index.php/BRJD/article/view/17110
10.34117/bjdv6n9-522
url https://ojs.brazilianjournals.com.br/ojs/index.php/BRJD/article/view/17110
identifier_str_mv 10.34117/bjdv6n9-522
dc.language.iso.fl_str_mv por
language por
dc.relation.none.fl_str_mv https://ojs.brazilianjournals.com.br/ojs/index.php/BRJD/article/view/17110/14311
dc.rights.driver.fl_str_mv Copyright (c) 2020 Brazilian Journal of Development
info:eu-repo/semantics/openAccess
rights_invalid_str_mv Copyright (c) 2020 Brazilian Journal of Development
eu_rights_str_mv openAccess
dc.format.none.fl_str_mv application/pdf
dc.publisher.none.fl_str_mv Brazilian Journals Publicações de Periódicos e Editora Ltda.
publisher.none.fl_str_mv Brazilian Journals Publicações de Periódicos e Editora Ltda.
dc.source.none.fl_str_mv Brazilian Journal of Development; Vol. 6 No. 9 (2020); 71074-71085
Brazilian Journal of Development; Vol. 6 Núm. 9 (2020); 71074-71085
Brazilian Journal of Development; v. 6 n. 9 (2020); 71074-71085
2525-8761
10.34117/bjdv.v6i9
reponame:Revista Veras
instname:Instituto Superior de Educação Vera Cruz (VeraCruz)
instacron:VERACRUZ
instname_str Instituto Superior de Educação Vera Cruz (VeraCruz)
instacron_str VERACRUZ
institution VERACRUZ
reponame_str Revista Veras
collection Revista Veras
repository.name.fl_str_mv Revista Veras - Instituto Superior de Educação Vera Cruz (VeraCruz)
repository.mail.fl_str_mv ||revistaveras@veracruz.edu.br
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dc.identifier.doi.none.fl_str_mv 10.34117/bjdv6n9-522