Application of Fuzzy Logic for Pseudo Skin Estimation for Horizontal wells within Various Drainage Areas

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Abstract

Horizontal wells are becoming widely used for primary and enhanced oil recovery operations compared to vertical wells as a result of their higher productivity due to large wellbore section exposed to the reservoir which is necessary for both fluids production and injection operations. In this work a new application related with using of fuzzy logic in the field of petroleum engineering was introduced to develop pseudo skin shape related factor to calculate and estimate the productivity of pseudo steady state horizontal wells. We can use fuzzy logic in order to determine the pattern and relationship between data set where this pattern may not be clearly known or there is no mathematical relationship among them. Prediction of introduced model has been tested against known model (Bahadori 2012 model) that developed a simple model of pseudo skin factor for horizontal well located within rectangular and square drainage areas [1]. After training the model by using 2000 data set, it was successfully to estimate the pseudo skin shape related factor by testing the model by using 1000 data set. Results indicate that the introduced model has an excellent agreement with values that have been obtained by using Bahadori 2012 model with average absolute deviation being less than 2.05%. Sensitivity study was used by investigate different cluster values ranging from (0.3 – 0.7) to determine which is yield the lowest average calculation error. Furthermore, trend analysis showed that there is excellent agreement between this model and Bahadori 2012 model in the general trend.
模糊逻辑在不同排水面积水平井伪表皮估计中的应用
与直井相比,水平井越来越广泛地应用于初级采收率和提高采收率的作业中,因为水平井的产能更高,因为水平井暴露在储层中,这对于流体生产和注入作业都是必需的。本文介绍了模糊逻辑在石油工程领域的一个新应用,即建立伪表皮形状相关因子来计算和估计伪稳态水平井的产能。我们可以使用模糊逻辑来确定数据集之间的模式和关系,这种模式可能不清楚,或者它们之间没有数学关系。引入模型的预测已经与已知模型(Bahadori 2012模型)进行了验证,该模型为位于矩形和方形排水区内的水平井开发了一个简单的伪皮肤因子模型[1]。在使用2000个数据集对模型进行训练后,通过使用1000个数据集对模型进行测试,成功地估计出了伪皮肤形状的相关因素。结果表明,该模型与Bahadori 2012模型的计算结果吻合良好,平均绝对偏差小于2.05%。敏感度研究采用不同的聚类值(0.3 - 0.7),以确定产生最低的平均计算误差。趋势分析表明,该模型与Bahadori 2012模型在总体趋势上有很好的一致性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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