The MINC proximity function for fractured reservoirs flow modeling with non-uniform block distribution

Reservoir simulation is a powerful technique to predict the amount of produced hydrocarbon. After a solid representation of the natural fracture geometry, an accurate simulation model and a physical reservoir model that account for different flow regimes should be developed. Many models based on dua...

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Main Authors: Farah Nicolas, Ghadboun Ali
Format: Article
Language:English
Published: EDP Sciences 2021-01-01
Series:Oil & Gas Science and Technology
Online Access:https://ogst.ifpenergiesnouvelles.fr/articles/ogst/full_html/2021/01/ogst200037/ogst200037.html
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spelling doaj-c977174e905540d4acb8a7526649ed952021-03-15T08:26:24ZengEDP SciencesOil & Gas Science and Technology1294-44751953-81892021-01-01762010.2516/ogst/2020099ogst200037The MINC proximity function for fractured reservoirs flow modeling with non-uniform block distributionFarah Nicolas0Ghadboun Ali1Lebanese American UniversityLebanese American UniversityReservoir simulation is a powerful technique to predict the amount of produced hydrocarbon. After a solid representation of the natural fracture geometry, an accurate simulation model and a physical reservoir model that account for different flow regimes should be developed. Many models based on dual-continuum approaches presented in the literature rely on the Pseudo-Steady-State (PSS) assumption to model the inter-porosity flow. Due to the low permeability in such reservoirs, the transient period could reach several years. Thus, the PSS assumption becomes unjustified. The numerical solution adopted by the Multiple INteracting Continua (MINC) method was able to simulate the transient effects previously overlooked by dual-continuum approaches. However, its accuracy drops with increasing fracture network complexity. A special treatment of the MINC method, i.e., the MINC Proximity Function (MINC–PF) was introduced to address the latter problem. And yet, the MINC–PF suffers a limitation that arises from the existence of several grid-blocks within a studied cell. In this work, this limitation is discussed and two possible solutions (transmissibility recalculation/adjusting the Proximity Function by accounting for nearby fractures) are put forward. Both proposed methods have demonstrated their applicability and effectiveness once compared to a reference solution.https://ogst.ifpenergiesnouvelles.fr/articles/ogst/full_html/2021/01/ogst200037/ogst200037.html
collection DOAJ
language English
format Article
sources DOAJ
author Farah Nicolas
Ghadboun Ali
spellingShingle Farah Nicolas
Ghadboun Ali
The MINC proximity function for fractured reservoirs flow modeling with non-uniform block distribution
Oil & Gas Science and Technology
author_facet Farah Nicolas
Ghadboun Ali
author_sort Farah Nicolas
title The MINC proximity function for fractured reservoirs flow modeling with non-uniform block distribution
title_short The MINC proximity function for fractured reservoirs flow modeling with non-uniform block distribution
title_full The MINC proximity function for fractured reservoirs flow modeling with non-uniform block distribution
title_fullStr The MINC proximity function for fractured reservoirs flow modeling with non-uniform block distribution
title_full_unstemmed The MINC proximity function for fractured reservoirs flow modeling with non-uniform block distribution
title_sort minc proximity function for fractured reservoirs flow modeling with non-uniform block distribution
publisher EDP Sciences
series Oil & Gas Science and Technology
issn 1294-4475
1953-8189
publishDate 2021-01-01
description Reservoir simulation is a powerful technique to predict the amount of produced hydrocarbon. After a solid representation of the natural fracture geometry, an accurate simulation model and a physical reservoir model that account for different flow regimes should be developed. Many models based on dual-continuum approaches presented in the literature rely on the Pseudo-Steady-State (PSS) assumption to model the inter-porosity flow. Due to the low permeability in such reservoirs, the transient period could reach several years. Thus, the PSS assumption becomes unjustified. The numerical solution adopted by the Multiple INteracting Continua (MINC) method was able to simulate the transient effects previously overlooked by dual-continuum approaches. However, its accuracy drops with increasing fracture network complexity. A special treatment of the MINC method, i.e., the MINC Proximity Function (MINC–PF) was introduced to address the latter problem. And yet, the MINC–PF suffers a limitation that arises from the existence of several grid-blocks within a studied cell. In this work, this limitation is discussed and two possible solutions (transmissibility recalculation/adjusting the Proximity Function by accounting for nearby fractures) are put forward. Both proposed methods have demonstrated their applicability and effectiveness once compared to a reference solution.
url https://ogst.ifpenergiesnouvelles.fr/articles/ogst/full_html/2021/01/ogst200037/ogst200037.html
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