Erratum to: Streamline simulation of water-oil displacement in a heterogeneous fractured reservoir using different transfer functions

Mohammad Mesbah; Ali Vatani; Majid Siavashi

doi:10.2516/ogst/2018068

Open Access

Erratum

Cet article est un erratum pour :
[https://doi.org/10.2516/ogst/2018004]

Numéro		Oil & Gas Science and Technology - Rev. IFP Energies nouvelles Volume 73, 2018


Numéro d'article		81
Nombre de pages		1
DOI		https://doi.org/10.2516/ogst/2018068
Publié en ligne		18 décembre 2018

Oil & Gas Science and Technology - Rev. IFP Energies nouvelles 73, 81 (2018)

Erratum

Erratum to: Streamline simulation of water-oil displacement in a heterogeneous fractured reservoir using different transfer functions

Mohammad Mesbah¹, Ali Vatani² and Majid Siavashi³

¹ PhD Candidate of Petroleum Engineering, School of Chemical Engineering, Institute of Petroleum Engineering, University of Tehran, Tehran, Iran
² Professor of Chemical Engineering, Institute of LNG, College of Chemical Engineering, University of Tehran, Tehran Iran
³ Assistant Professor of Mechanical Engineering, Applied Multi-Phase Fluid Dynamics Laboratory, School of Mechanical Engineering, Iran University of Science and Technology, Tehran Iran

Accepted: 29 June 2018

Erratum for: Oil & Gas Science and Technology - Revue d’IFP Energies nouvelles 73, 14 (2018)

Some errors occurred in the online version of paper OGST170196, one should read:

Equation 12:

Correct form: $τ = \int_{0}^{s} \frac{\emptyset}{| \vec{u} (δ) |} dδ$ $\tau ={\int }_0^s\frac{\varnothing }{\left|\vec{u}(\delta )\right|}{d\delta }$ (12)

Instead of wrong form: $τ = \int_{0}^{s} \frac{φ}{\vec{| u}} (δ) | dδ,$ $\tau ={\int }_0^s\frac{\phi }{\overrightarrow{|u}}(\delta )|{d\delta },$ (12)

Equation 20:

Correct form: ${(S_{wf})}_{i}^{n + 1} = {(S_{wf})}_{i}^{int} - \frac{T_{i}^{n}}{ϕ_{f}} ∆ t_{sl}$ ${\left({S}_{{wf}}\right)}_i^{n+1}=\enspace {\left({S}_{{wf}}\right)}_i^{{int}}-\frac{{T}_i^n}{{\phi }_f}\Delta {t}_{{sl}}$ (20)

Instead of wrong form: ${(S_{wf})}_{i}^{int} = {(S_{wf})}_{i}^{int} - \frac{T_{i}^{n}}{ϕ_{f}} ∆ t_{sl},$ ${\left({S}_{{wf}}\right)}_i^{{int}}=\enspace {\left({S}_{{wf}}\right)}_i^{{int}}-\frac{{T}_i^n}{{\phi }_f}\Delta {t}_{{sl}},$ (20)

Equation 22:

Correct form: ${(S_{wf})}_{i}^{int} = {(S_{wf})}_{i}^{n} - \frac{Δ t_{sl}}{Δ τ} (f_{wf} (S_{wf, i}^{n}) - f_{wf} (S_{wf, i - 1}^{n}))$ ${\left({S}_{{wf}}\right)}_i^{{int}}={\left({S}_{{wf}}\right)}_i^n-\frac{\mathbf{\Delta }{{t}}_{{sl}}}{\mathbf{\Delta }{\tau }}\left({f}_{{wf}}\left({S}_{{wf},i}^n\right)-{f}_{{wf}}\left({S}_{{wf},i-1}^n\right)\right)$ (22)

Instead of wrong form: ${(S_{wf})}_{i}^{int} = {(S_{wf})}_{i}^{n - \frac{Δ tsl}{Δ T}} (f_{wf} (S_{wf, i}^{n}) - f_{wf} (S_{wf, i - 1}^{n}))$ ${\left({S}_{{wf}}\right)}_i^{{int}}={\left({S}_{{wf}}\right)}_i^{n-\frac{\Delta {tsl}}{\Delta T}}\left({f}_{{wf}}\left({S}_{{wf},i}^n\right)-{f}_{{wf}}\left({S}_{{wf},i-1}^n\right)\right)$ (22)

This is an Open Access article distributed under the terms of the Creative Commons Attribution License (http://creativecommons.org/licenses/by/4.0), which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.

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