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Autor: =Marchesin, D.
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Publicación seriada
Referencias AnalíticasReferencias Analíticas
Autor: Schaerer, C. E. ; Sarkis, M. ; Marchesin, D. ; Bedrikovetsky, P.
Título: Permeability Hysteresis in Gravity Counterflow Segregation
Páginas/Colación: 1512-1532 p.
Url: Ir a http://siamdl.aip.org/getpdf/servlet/GetPDFServlet?filetype=pdf&id=SMJMAP000066000005001512000001&idtype=cvipshttp://siamdl.aip.org/getpdf/servlet/GetPDFServlet?filetype=pdf&id=SMJMAP000066000005001512000001&idtype=cvips
SIAM Journal on Applied Mathematics Vol. 66, no. 5 May/Aug. 2006
Información de existenciaInformación de existencia

Palabras Claves: Palabras: CONSERVATION LAWS CONSERVATION LAWS, Palabras: GODUNOV METHOD GODUNOV METHOD, Palabras: HYSTERESIS HYSTERESIS, Palabras: RELATIVE PERMEABILITY RELATIVE PERMEABILITY, Palabras: RIEMANN PROBLEM RIEMANN PROBLEM, Palabras: TWO-PHASE FLOW IN POROUS MEDIA TWO-PHASE FLOW IN POROUS MEDIA

Resumen
TABLA DE CONTENIDO

RESUMEN

 

Hysteresis effects in two-phase flow in porous media are important in applications such as waterflooding or gas storage in sand aquifers. In this paper, we develop a numerical scheme for such a flow where the permeability hysteresis is modeled by a family of reversible scanning curves enclosed by irreversible imbibitionC and drainage permeability curves. The scheme is based on associated local Riemann solutions and can be viewed as a modification of the classical Godunov method. The Riemann solutions necessary for the scheme are presented, as well as the criteria that guarantee the well-posedness of the Riemann problem with respect to perturbations of left and right states. The numerical and analytical results show strong influence of the permeability hysteresis on the flow. In addition, the numerical scheme accurately reproduces the available experimental data once hysteresis is taken into account in the model.

 

 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 

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