反褶积克服了非常规储层速率暂态分析中速率归一化和物质平衡时间的限制

L. R. Ruiz Maraggi, L. Lake, M. P. Walsh
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引用次数: 0

摘要

速率暂态分析(RTA)通常用于非常规生产数据分析和预测。RTA使用速率归一化和物料平衡时间来估计:(a)流动状态,(b)瞬态流动结束时间,(c)排水量,从而预测井的估计最终采收率(EUR)。然而,速率归一化近似于反褶积,物质平衡时间只严格适用于恒压或恒速系统。本文研究了在变井底流动压力(BHP)条件下生产的合成油井和致密油井的速率归一化和物料平衡时间的有效性。该工作生成了具有不同BHP历史的综合示例,并使用反褶积来估计恒压速率/物料平衡时间响应。首先,我们绘制并比较归一化速率与物料平衡时间、反卷积速率/物料平衡时间和单位压降速率与恒压物料平衡时间。后一个图表示微可压缩流体(参考情况)一维流动的恒压解。其次,我们评估了物料平衡时间与时间、反卷积物料平衡时间与时间和恒压物料平衡时间与时间的关系图。第三,我们将参考型曲线拟合到归一化速率与物质平衡时间和反卷积速率与反卷积物质平衡时间的图上,以确定储层的性质,然后使用时间叠加来估计EUR。最后,我们举例说明了这些步骤在致密油井中的应用,在致密油井中,我们使用反褶积来估计单位压降速率和恒压物质平衡时间。本研究的结果如下。首先,BHP变化改变了对数-对数归一化rate-vs的斜率。物料平衡时间图。其次,BHP的变化给物料平衡时间与时间函数的行为带来误差,导致对瞬态流动结束时间的不正确估计。因此,归一化压力率和物料平衡时间并不总是可靠的变量,无法正确识别流动状态,从而正确估计瞬态流动和EUR结束的时间。或者,应用反褶积来严格解释压力变化,并生成单位压降率和恒压物料平衡时间,可以解决这些问题。本文探讨了非常规储层RTA中速率归一化和物质平衡时间的有效性。在应用速率归一化和物料平衡时间时需要谨慎,因为这些可能导致对瞬态流动和EUR结束时间的不正确估计。出于这个原因,反褶积应该作为RTA工作流程的一个组成部分。
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Deconvolution Overcomes the Limitations of Rate Normalization and Material Balance Time in Rate-Transient Analysis of Unconventional Reservoirs
Rate-transient analysis (RTA) is routinely used for unconventional production data analysis and forecasting. RTA uses rate normalization along with material balance time to estimate:(a) flow regimes, (b) the time of end of transient flow, and (c) the drainage volume and to thereby predict the estimated ultimate recovery (EUR) of wells. However, rate normalization approximates deconvolution, and material balance time is only strictly applicable for constant-pressure or constant-rate systems. This work investigates the validity of rate normalization and material balance time for synthetic and tight-oil well examples producing under variable bottomhole flowing pressure (BHP) conditions. This work generates synthetic examples with different BHP histories and uses deconvolution to estimate a constant-pressure rate/material balance time response. First, we plot and compare the normalized rate vs. material balance time, the deconvolved rate/material balance time and the unit-pressure-drop rate vs. constant-pressure material balance time. The latter plot represents the constant-pressure solution of the 1D flow of a slightly compressible fluid (reference case). Second, we evaluate the plots of material balance time vs. time, deconvolved material balance time vs. time and constant-pressure material balance time vs. time. Third, we fit the reference type curve to a plot of the normalized rate vs. material balance time and the deconvolved rate vs. deconvolved material balance time to determine the reservoir properties to then estimate the EUR using time superposition. We conclude by illustrating the application of these steps to tight-oil wells in which we use deconvolution to estimate the unit-pressure-drop rate and the constant-pressure material balance time. The results of this study are the following. First, BHP changes alter the slope of the log-log normalized rate-vs. material balance time plot. Second, BHP variations introduce error to the behavior of the material balance time vs. time function leading to incorrect estimates of the time of end of transient flow. Consequently, normalized-pressure rate and material balance time are not always reliable variables to properly identify the flow regime(s) and thus, to correctly estimate the time of end of transient flow and EUR. Alternatively, applying deconvolution to rigorously account for the pressure variations and generate the unit-pressure-drop rate and the constant-pressure material balance time solves these problems. This paper investigates the validity of rate normalization and material balance time in RTA of unconventional reservoirs. Caution is needed when applying rate normalization and material balance time since these might lead to incorrect estimates of the time of end of transient flow and EUR. For this reason, deconvolution should be included as an integral part of the RTA workflow.
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