深部地质钻进过程钻速时序融合建模方法

A temporal fusion method for modeling the rate of penetration during deep geological drilling

  • 摘要:
    目的 钻速是衡量钻进效率的关键指标,构建准确的钻速模型对于优化钻进过程、减少钻进成本具有重要意义。然而,深部地质钻进面临非线性、非凸优化、多工况及时序变化等挑战,传统建模方法难以适应复杂地质环境。
    方法 为解决上述难题,提出一种结合时序调节的钻速融合建模方法。首先,利用支持向量回归构建了钻速基础模型,用于解决钻速变化带来的非线性问题。接着,设计一种改进的蜣螂优化算法,通过权重融合、改进的回声定位、改进的局部迭代搜索与最佳解重更新策略,来解决模型参数设计面临的非凸优化问题。此外,采用基于模糊C均值聚类与Mann-Kendall趋势检验的时序调节方法,对模型输出进行时序调节,以适应钻速的时序变化。
    结果和结论 结果表明:(1)改进的蜣螂优化方法11个基准测试函数中展现出更好的效果,表明其能够有效解决模型参数设计问题。(2)基于实际钻进数据的仿真结果也说明了建立的钻速模型在两个井段中均取得了最佳的效果,时序调节后的模型在两个井段中的预测趋势正确率也分别提升到了80%和87.5%。(3)在微型钻进实验系统的测试中,建立的钻速模型在不同的岩石样本中均达到最高精度。建立的钻速模型能有效应对复杂的地质环境变化,为深部地质钻进过程控制奠定良好基础。

     

    Abstract:
    Objective Given that the rate of penetration (ROP) serves as a key indicator of drilling efficiency, constructing an accurate ROP model holds great significance for optimizing drilling processes and reducing drilling costs. However, deep geological drilling faces challenges such as nonlinearity, non-convex optimization, multiple operating conditions, and temporal variations. Consequently, traditional modeling methods are difficult to adapt to complex geologic environments.
    Methods To address these challenges, this study proposed a fusion method combined with temporal regulation for ROP modeling: the SVR-MDBO method. Initially, a basic ROP model was constructed using support vector regression (SVR) to solve the nonlinear problem caused by ROP changes. To solve the non-convex optimization problem encountered in model parameter design, a modified dung beetle optimizer (MDBO) algorithm was designed through weight fusion, modified echolocation, modified iterated local search, and the re-updating strategy of the optimal solution. To adapt to the temporal variations of the ROP, a temporal regulation method based on fuzzy C-means clustering and the Mann-Kendall trend test was employed to conduct the temporal regulation of the model output.
    Results and Conclusions  The results indicate that the MDBO algorithm yielded satisfactory results in the tests of 11 benchmark functions, suggesting that the MDBO algorithm can effectively solve the problem encountered in model parameter design. The simulation results based on actual drilling data demonstrate that the ROP model constructed in this study achieved optimal results in two well sections. Post-temporal regulation, the ROP model yielded more accurate predicted trends for both well sections, with respective prediction accuracy reaching up to 80% and 87.5%. The tests of the microdrilling experimental system reveal that the constructed ROP model yielded the highest accuracy under different rock samples. Overall, the constructed ROP model can effectively cope with changes in complex geologic environments, laying a solid foundation for controlling the process of deep geological drilling.

     

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