Hydro dynamical dispersion in taylor-couette cells

In this article we study the mass tracer dispersion in organized flows. For this purpose we performed experiments in the flow arising from the Taylor-Couette hydrodynamic instability combined with, axial flow. The tracer evolution is followed by means of optical measurements of the concentration. In...

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Publicado: 1997
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Acceso en línea:https://bibliotecadigital.exactas.uba.ar/collection/paper/document/paper_11554320_v7_n4_p895_Piva
http://hdl.handle.net/20.500.12110/paper_11554320_v7_n4_p895_Piva
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spelling paper:paper_11554320_v7_n4_p895_Piva2023-06-08T16:09:18Z Hydro dynamical dispersion in taylor-couette cells Axial flow Bifurcation (mathematics) Diffusion in liquids Mass transfer Mathematical models Optical variables measurement Thermal diffusion in liquids Turbulent flow Gaussian models Recirculations Taylor Couette flows Tracer dispersion Hydrodynamics In this article we study the mass tracer dispersion in organized flows. For this purpose we performed experiments in the flow arising from the Taylor-Couette hydrodynamic instability combined with, axial flow. The tracer evolution is followed by means of optical measurements of the concentration. In this way transmission curves are obtained. We compare these curves with the solutions of the Gaussian models of mass diffusion and with phenomenological models including tracer trapping in the cells. This comparison gives us physical parameters related to the typical time and distances involved in the diffusive behaviour of tracers in the regions with recirculations and trapping. © Les Éditions de Physique 1997. 1997 https://bibliotecadigital.exactas.uba.ar/collection/paper/document/paper_11554320_v7_n4_p895_Piva http://hdl.handle.net/20.500.12110/paper_11554320_v7_n4_p895_Piva
institution Universidad de Buenos Aires
institution_str I-28
repository_str R-134
collection Biblioteca Digital - Facultad de Ciencias Exactas y Naturales (UBA)
topic Axial flow
Bifurcation (mathematics)
Diffusion in liquids
Mass transfer
Mathematical models
Optical variables measurement
Thermal diffusion in liquids
Turbulent flow
Gaussian models
Recirculations
Taylor Couette flows
Tracer dispersion
Hydrodynamics
spellingShingle Axial flow
Bifurcation (mathematics)
Diffusion in liquids
Mass transfer
Mathematical models
Optical variables measurement
Thermal diffusion in liquids
Turbulent flow
Gaussian models
Recirculations
Taylor Couette flows
Tracer dispersion
Hydrodynamics
Hydro dynamical dispersion in taylor-couette cells
topic_facet Axial flow
Bifurcation (mathematics)
Diffusion in liquids
Mass transfer
Mathematical models
Optical variables measurement
Thermal diffusion in liquids
Turbulent flow
Gaussian models
Recirculations
Taylor Couette flows
Tracer dispersion
Hydrodynamics
description In this article we study the mass tracer dispersion in organized flows. For this purpose we performed experiments in the flow arising from the Taylor-Couette hydrodynamic instability combined with, axial flow. The tracer evolution is followed by means of optical measurements of the concentration. In this way transmission curves are obtained. We compare these curves with the solutions of the Gaussian models of mass diffusion and with phenomenological models including tracer trapping in the cells. This comparison gives us physical parameters related to the typical time and distances involved in the diffusive behaviour of tracers in the regions with recirculations and trapping. © Les Éditions de Physique 1997.
title Hydro dynamical dispersion in taylor-couette cells
title_short Hydro dynamical dispersion in taylor-couette cells
title_full Hydro dynamical dispersion in taylor-couette cells
title_fullStr Hydro dynamical dispersion in taylor-couette cells
title_full_unstemmed Hydro dynamical dispersion in taylor-couette cells
title_sort hydro dynamical dispersion in taylor-couette cells
publishDate 1997
url https://bibliotecadigital.exactas.uba.ar/collection/paper/document/paper_11554320_v7_n4_p895_Piva
http://hdl.handle.net/20.500.12110/paper_11554320_v7_n4_p895_Piva
_version_ 1768545800062763008