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物理—数据双驱动的压裂压力实时预测方法

胡晓东 刘俊仪 王天宇 周福建 卢旭涛 易普康 陈超

胡晓东, 刘俊仪, 王天宇, 周福建, 卢旭涛, 易普康, 陈超. 物理—数据双驱动的压裂压力实时预测方法[J]. 石油实验地质, 2024, 46(6): 1323-1335. doi: 10.11781/sysydz2024061323
引用本文: 胡晓东, 刘俊仪, 王天宇, 周福建, 卢旭涛, 易普康, 陈超. 物理—数据双驱动的压裂压力实时预测方法[J]. 石油实验地质, 2024, 46(6): 1323-1335. doi: 10.11781/sysydz2024061323
HU Xiaodong, LIU Junyi, WANG Tianyu, ZHOU Fujian, LU Xutao, YI Pukang, CHEN Chao. A physics and data dual-driven method for real-time fracturing pressure prediction[J]. PETROLEUM GEOLOGY & EXPERIMENT, 2024, 46(6): 1323-1335. doi: 10.11781/sysydz2024061323
Citation: HU Xiaodong, LIU Junyi, WANG Tianyu, ZHOU Fujian, LU Xutao, YI Pukang, CHEN Chao. A physics and data dual-driven method for real-time fracturing pressure prediction[J]. PETROLEUM GEOLOGY & EXPERIMENT, 2024, 46(6): 1323-1335. doi: 10.11781/sysydz2024061323

物理—数据双驱动的压裂压力实时预测方法

doi: 10.11781/sysydz2024061323
基金项目: 

国家自然科学基金“超深层强应力下力—化联合作用水力裂缝缝网扩展与控制机理” U23B2084

详细信息
    作者简介:

    胡晓东(1990—), 男, 博士, 特任岗位教授, 从事压裂预测诊断与智能优化研究。E-mail: huxiaodong@cup.edu.cn

  • 中图分类号: TE357

A physics and data dual-driven method for real-time fracturing pressure prediction

  • 摘要: 井口压力预测存在压力波动剧烈、干扰因素多以及影响机理复杂等问题。现阶段研究中,由于对复杂的地层条件、裂缝特征及流体动力学过程的过度简化,传统物理模型难以捕捉多重非线性变化和突发波动,导致在真实施工环境下的预测精度和实时响应能力受到局限。而人工智能模型尽管具有较强的非线性拟合能力,但往往缺乏对压力波动的物理机理的深入理解,对地层和施工参数的敏感性不足,导致在极端或动态变化的条件下稳定性较差、解释性不足。针对这一难题,提出了一种物理—数据双驱动的压力曲线的预测方法对未来压力趋势进行预测。首先,构建了基于长短期记忆(LSTM)神经网络的智能模型,融合缝内支撑剂床平衡高度计算结果与井场实时泵注数据作为模型输入,预测了未来60 s的压力数据;其次,结合传统井口压力反演方法,使用小波变换分解智能模型与传统模型预测结果,利用LSTM模型整体趋势与压力反演计算方法(IPC)模型中突变点特征,重构了兼顾整体趋势和局部波动的井口压力预测曲线。结果表明,相比LSTM模型,IPC和LSTM的小波融合模型未来60 s井口压力预测的均方根误差(RMSE)和均方绝对误差(MAE)分别下降了37.87%和15.29%,预测结果能够精准捕捉现场施工的压裂压力变化,为现场施工提供更为可靠的指导和决策依据。

     

  • 图  1  物理—数据双驱动压力预测模型计算框架

    Figure  1.  Computational framework for physics and data dual-driven pressure prediction model

    图  2  LSTM神经网络模型结构

    Figure  2.  Structure of LSTM neural network model

    图  3  物理—数据双驱动模型预测压力(60 s片段)的5层分解

    Figure  3.  Five decomposition layers of pressure prediction by physics and data dual-driven model (60 s segments)

    图  4  小波重构的有效信息融合效果和“漂移值”问题

    Figure  4.  Fusion effect of effective information in wavelet reconstruction and "drift value" problem

    图  5  LSTM模型压力数据的灰色关联分析

    Figure  5.  Gray correlation analysis of pressure data in LSTM model

    图  6  LSTM模型中测试井泵注数据

    Figure  6.  Pumping data from test well in LSTM model

    图  7  LSTM模型加入DEH前后压力预测结果

    Figure  7.  Pressure prediction results before and after adding DEH to LSTM model

    图  8  LSTM模型训练过程中的损失变化曲线和学习率变化

    Figure  8.  Loss curves and learning rate variations during training of LSTM model

    图  9  LSTM模型压力预测结果

    Figure  9.  Pressure prediction results of LSTM model

    图  10  IPC模型预测结果

    Figure  10.  Prediction results of IPC model

    图  11  原始压力和IPC模型预测压力的高低频分解

    Figure  11.  High and low-frequency decomposition of original and IPC model-predicted pressure

    图  12  小波重构压力预测结果

    Figure  12.  Pressure prediction results from wavelet reconstruction

    图  13  LSTM模型与融合模型局部压力预测结果

    Figure  13.  Local pressure prediction results of LSTM and fusion models

    表  1  LSTM模型加入DEH前后预测评价指标对比

    Table  1.   Comparison of predictive evaluation indicators before and after adding DEH to LSTM model

    Params RMSE MSE MAE MAPE
    仅压力排量砂浓度 0.787407 0.589 978 0.838 024
    加入DEH 0.577 155 0.333 108 0.384 967 0.543 502
    下载: 导出CSV

    表  2  各种压力预测模型预测评价指标对比

    Table  2.   Comparison of prediction evaluation indicators for various pressure prediction models

    模型 RMSE MSE MAE MAPE
    IPC >10 >10
    LSTM 0.583 829 0.340 857 0.412 863 0.557 477
    LSTM+IPC+WAVEREC 0.460 177 0.211 763 0.349 780 0.472 104
    下载: 导出CSV
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  • 收稿日期:  2024-08-24
  • 修回日期:  2024-11-04
  • 刊出日期:  2024-11-28

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