Simulation-Based Unitary Fracking Condition and Multiscale Self-Consistent Fracture Network Formation in ShaleSource: Journal of Applied Mechanics:;2017:;volume( 084 ):;issue: 005::page 51004DOI: 10.1115/1.4036192Publisher: The American Society of Mechanical Engineers (ASME)
Abstract: Hydraulic fracturing (fracking) technology in gas or oil shale engineering is highly developed last decades, but the knowledge of the actual fracking process is mostly empirical and makes mechanicians and petroleum engineers wonder: why fracking works? (Bažant et al., 2014, “Why Fracking Works,” ASME J. Appl. Mech., 81(10), p. 101010) Two crucial issues should be considered in order to answer this question, which are fracture propagation condition and multiscale fracture network formation in shale. Multiple clusters of fractures initiate from the horizontal wellbore and several major fractures propagate simultaneously during one fracking stage. The simulation-based unitary fracking condition is proposed in this paper by extended finite element method (XFEM) to drive fracture clusters growing or arresting dominated by inlet fluid flux and stress intensity factors. However, there are millions of smeared fractures in the formation, which compose a multiscale fracture network beyond the computation capacity by XFEM. So, another simulation-based multiscale self-consistent fracture network model is proposed bridging the multiscale smeared fractures. The purpose of this work is to predict pressure on mouth of well or fluid flux in the wellbore based on the required minimum fracture spacing scale, reservoir pressure, and proppant size, as well as other given conditions. Examples are provided to verify the theoretic and numerical models.
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contributor author | Zeng, Qinglei | |
contributor author | Wang, Tao | |
contributor author | Liu, Zhanli | |
contributor author | Zhuang, Zhuo | |
date accessioned | 2017-11-25T07:16:26Z | |
date available | 2017-11-25T07:16:26Z | |
date copyright | 2017/24/3 | |
date issued | 2017 | |
identifier issn | 0021-8936 | |
identifier other | jam_084_05_051004.pdf | |
identifier uri | http://138.201.223.254:8080/yetl1/handle/yetl/4234008 | |
description abstract | Hydraulic fracturing (fracking) technology in gas or oil shale engineering is highly developed last decades, but the knowledge of the actual fracking process is mostly empirical and makes mechanicians and petroleum engineers wonder: why fracking works? (Bažant et al., 2014, “Why Fracking Works,” ASME J. Appl. Mech., 81(10), p. 101010) Two crucial issues should be considered in order to answer this question, which are fracture propagation condition and multiscale fracture network formation in shale. Multiple clusters of fractures initiate from the horizontal wellbore and several major fractures propagate simultaneously during one fracking stage. The simulation-based unitary fracking condition is proposed in this paper by extended finite element method (XFEM) to drive fracture clusters growing or arresting dominated by inlet fluid flux and stress intensity factors. However, there are millions of smeared fractures in the formation, which compose a multiscale fracture network beyond the computation capacity by XFEM. So, another simulation-based multiscale self-consistent fracture network model is proposed bridging the multiscale smeared fractures. The purpose of this work is to predict pressure on mouth of well or fluid flux in the wellbore based on the required minimum fracture spacing scale, reservoir pressure, and proppant size, as well as other given conditions. Examples are provided to verify the theoretic and numerical models. | |
publisher | The American Society of Mechanical Engineers (ASME) | |
title | Simulation-Based Unitary Fracking Condition and Multiscale Self-Consistent Fracture Network Formation in Shale | |
type | Journal Paper | |
journal volume | 84 | |
journal issue | 5 | |
journal title | Journal of Applied Mechanics | |
identifier doi | 10.1115/1.4036192 | |
journal fristpage | 51004 | |
journal lastpage | 051004-7 | |
tree | Journal of Applied Mechanics:;2017:;volume( 084 ):;issue: 005 | |
contenttype | Fulltext |