Well testing interpretation for horizontal well with hydraulic fractures and interconnected micro-fractures

被引:8
作者
Tang, Xuefeng [1 ]
Chen, Zhiming [1 ,2 ]
Chu, Hongyang [1 ]
Liao, Xinwei [1 ]
Chen, Haoshu [1 ]
Zhang, Jiali [1 ]
机构
[1] China Univ Petr, State Key Laboraory Petr Resources & Prospecting, Changping 100249, Peoples R China
[2] Univ Texas Austin, Austin, TX 78712 USA
基金
中国国家自然科学基金;
关键词
Shale oil; Well testing; Complex fracture networks: fractured horizontal well;
D O I
10.1016/j.petrol.2019.04.074
中图分类号
TE [石油、天然气工业]; TK [能源与动力工程];
学科分类号
0807 ; 0820 ;
摘要
As hydraulic fracturing technology has been widely used in practices, drilling a fractured horizontal well (FHW) is a common measure to improve the ultimate recovery of shale oil reservoirs. Many microseismic data show that multi-scale fracture networks can be generated along those FHW, including hydraulic fracture networks and natural fracture networks. The hydraulic fracture networks are comprised of hydraulic fractures (HF) and interconnected micro-fractures (IMF). To facilitate the productivity estimation, the first and primary work is to analyze the transient pressure responses of those wells. However, due to the complex geometries of HF and IMF, analyzing the pressure responses of those FHW is challenging. Thus, lots of work need to be done. In this paper, a well testing model of FHW is developed with the hydraulic fracture networks and natural fracture networks using a semi-analytical approach. The semi-analytical approach is presented by discretizing both HF and IMF into fracture segments. The Laplace transformation, source function, and superposition principle are used to solve the well testing model. With model solutions, we can obtain the pressure response of the FHW. Then, a numerical verification is presented to verify the reliability of the proposed model. Sensitivity analysis is also conducted to study the impacts of different parameters on the pressure responses. Finally, we use this model to perform a type-curve matching and evaluate the stimulation effectiveness on an actual well from the Jimusar Sag. The results show that pressure response of a FHW with complex fracture networks can be divided into six flow regimes, including: (1) first bilinear flow, (2) "IMF-HF" support, (3) second bilinear flow, (4) formation linear flow, (5) crossflow from matrix to natural fracture networks, and (6) pseudo radial flow. Sensitivity analysis shows that with the increase of HF number, HF length, or HF conductivity, the phenomenon of "IMF-HF" support becomes weaker. With the increase of the IMF number, IMF length, or IMF conductivity, the phenomenon of "IMF-HF" support becomes stronger. Different flow regimes have different features, which provides a good guideline for parameter estimation of fracture networks.
引用
收藏
页码:546 / 557
页数:12
相关论文
共 26 条
[1]  
Barenblatt G.E., 1960, J APPL MATH USSR, V24, P12861303, DOI [10.1016/0021-8928(60)90107-6, DOI 10.1016/0021-8928(60)90107-6]
[2]  
Chen Z., 2019, PRESSURE TRANSIENT A, DOI [10.2118/195286-MS, DOI 10.2118/195286-MS]
[3]  
Chen Z., 2018, SPE J, V23, P2014
[4]   Performance of horizontal wells with fracture networks in shale gas formation [J].
Chen, Zhiming ;
Liao, Xinwei ;
Zhao, Xiaoliang ;
Dou, Xiangji ;
Zhu, Langtao .
JOURNAL OF PETROLEUM SCIENCE AND ENGINEERING, 2015, 133 :646-664
[5]  
Cinco L., 1978, Transient Pressure Behavior for a Well With a Finite-Conductivity Vertical Fracture, DOI [DOI 10.2118/6014-PA, 10.2118/6014-PA.]
[6]  
Cinco L., 1976, Unsteady-State Flow Behavior for a Well Near a Natural Fracture, DOI DOI 10.2118/6019-MS
[7]  
Cipolla C., 2011, INTEGRATING MICROSEI, DOI DOI 10.2118/140185-MS
[8]  
Cipolla C.L., 2009, MODELING WELL PERFOR, DOI DOI 10.2118/125532-MS
[9]  
Daniels J.L., 2007, Contacting More of the Barnett Shale Through an Integration of Real-Time Microseismic Monitoring, Petrophysics, and Hydraulic Fracture Design, DOI [DOI 10.2118/110562-MS, 10.2118/110562-MS]
[10]  
De Swaan O., 1976, ANAL SOLUTIONS DETER, DOI [10.2118/5346-PA, DOI 10.2118/5346-PA]