大位移钻井水力模型与多约束SIAs集成的智能多参数优化方法

0 ENERGY & FUELS
Hailong Jiang , Tao Zhang , Yan Xi , Gonghui Liu , Jun Li
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引用次数: 0

摘要

大位移钻井(ERD)在深水和超深水油藏开发中起着至关重要的作用。在ERD中,当钻速(ROP)较高时,岩屑容易沉积到井筒下部。由于井筒清洁不足而导致的钻井问题将增加钻井成本,降低机械钻速。因此,通过优化水力参数,保持较高的机械钻速并确保井筒清洁非常重要。本文提出了结合精确水力模型和多种约束条件下粒子群优化算法(PSO)以及麻雀搜索算法(SSA)实现钻头水力功率最大化的智能多水力参数优化方法,简称为MPOM-PSO和MPOM-SSA。对7种流变模型的流变参数进行回归计算,优选最佳流变模型以提高压力损失的精度。MPOM-PSO和MPOM-SSA分别考虑了破岩与井筒清洗的相互关系以及地层压力、循环系统额定压力、泵额定流量和岩屑层厚度的约束。它克服了传统优化方法计算量大、不能同时进行多参数优化的缺点。通过与Landmark计算结果的比较,验证了水力模型的准确性。幂律模型和Herschell-Bulkley模型的流变参数计算误差均小于1%。对于环空、钻柱和立管压力的摩擦压力损失,幂律模型和Herschell-Bulkley模型的平均误差分别为1.8%和3.5%。案例研究和统计分析证实了MPOM-PSO和MPOM-SSA的疗效。通过50次模拟实验,与传统方法相比,最优流量和最优密度的最大误差分别小于4%和1%。但MPOM-SSA获得的最优流量方差较大,表明MPOM-PSO略优于mom - ssa。MPOM-PSO优化速度提高了25倍以上。通过MPOM-PSO和MPOM-SSA的应用,可以快速优化水力参数,提高ERD的钻井效率。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Intelligent multiple parameters optimization methods integrating hydraulic model and SIAs with various constraints for extended reach drilling
Extended reach drilling (ERD) plays a crucial role in deep water and ultra-deep reservoirs exploitation. Cuttings are prone to deposit to the lower side of wellbore when rate of penetration (ROP) is high in ERD. Drilling problems caused by insufficient wellbore cleaning will increase drilling costs and decrease ROP. Therefore, keeping a high ROP and ensuring wellbore cleaning is very important by optimizing hydraulic parameters. This paper proposes intelligent multiple hydraulic parameters optimization methods integrating accurate hydraulic model and particle swarm optimization algorithm (PSO) as well as sparrow search algorithm (SSA) with various constraints to maximize drill bit hydraulic power, which are abbreviated as MPOM-PSO and MPOM-SSA. Rheological parameters of seven rheological models are calculated regressively and the best rheological model is preferred to improve accuracy of pressure loss. Interrelationship between rock breaking and wellbore cleaning as well as constraints of formation pressure, rated pressure of circulation system, rated flow rate of pump and cuttings bed thickness are considered in MPOM-PSO and MPOM-SSA. It overcomes defects of computation-intensive and inability to perform multi-parameters optimization simultaneously compared to traditional optimization methods. The accuracy of hydraulic model is validated by comparing with results calculated by Landmark. The rheological parameter calculation errors of both Power–Law model and Herschell–Bulkley model are less than 1%. In terms of frictional pressure losses in annulus and in drillstring and standpipe pressure, the average errors are 1.8% and 3.5% for Power-law mode and Herschell–Bulkley mode respectively. The efficacy of MPOM-PSO and MPOM-SSA is proved by Case studies and statistic analysis. The maximum errors of optimal flow rate and density are less than 4% and 1% respectively contrasting to traditional method through 50 simulation experiments. However, the variance of optimal flow rate obtained by MPOM-SSA is larger, demonstrating MPOM-PSO is a litter better than MPOM-SSA. Also the optimization speed of MPOM-PSO is increased by more than 25 times. Through the application of MPOM-PSO and MPOM-SSA, hydraulic parameters can be optimized speedy and drilling efficiency of ERD can be improved.
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