首页> 外文会议>International Conference on Ocean, Offshore and Arctic Engineering >STATISTICAL ASSESSMENT OF ALTERNATIVE METHODS FOR WELL RECOVERY ESTIMATION IN NATURALLY FRACTURED RESERVOIRS WITH FRACTURE CORRIDORS
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STATISTICAL ASSESSMENT OF ALTERNATIVE METHODS FOR WELL RECOVERY ESTIMATION IN NATURALLY FRACTURED RESERVOIRS WITH FRACTURE CORRIDORS

机译:裂缝走廊自然骨盆储层井恢复估计统计评价

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Reliable predictions of well recovery are crucial for designing reservoir development. In the bottom-Mater naturally -fractured reservoirs (NFRs), comprising a network of distributed fracture "corridors, " spacing (and apertures) of the corridors varies throughout the reservoir. This makes oil well's recovery a probabilistic variable as it depends upon uncertain well's location in the network. The uncertainty is two-fold; it concerns well's location within corridor network and well's possible intersection with the nearest corridor. In any network s location (with closely- or sparsely - spaced corridors), wells may intercept fracture corridors (fracture well) or go in-between two corridors in a matrix block (matrix-well). A simplified way of estimating well recovery is to ignore well's location within corridor network and consider only probability and performance of fracture well and matrix well in a statistically-equivalent reservoir with uniform spacing and aperture equal to their expected values derived from their known statistics. Another (fully probabilistic) method considers the combined probabilities of the well s location in the network and being a fracture well or matrix well. The study evaluates discrepancy between the two methods, explains its statistical nature, and demonstrates their implementation in a corridor-type NFR described in the literature. In the study, recovery process is simulated by coupling the inner (near-well) zone's discrete single-porosity flow model with the outer zone Dual Porosity Dual Permeability (DPDP) simulator. The matrix well's inner zone extends from the well to the nearest corridor and for the fracture well inner zone covers the corridor and adjacent matrix blocks. In the simulations, matrix and fracture-wells are operated at maximum rate constrained by minimum downhole flowing pressure and the surface handling limit. The study is performed using statistical data from a corridor - type NFR with power-law -distributed spacing size from 19 ft to 153 ft and corridor apertures varying from 8ft to 31 ft correlated with the spacing. The simplified method gives recovery values ranging from 28% to 37%, and the single value of total recovery 33% - normalized by the matrix and corridor size fractions of the total reservoir area. Alternatively, the probabilistic method gives two separate distributions of the fracture and matrix wells' recoveries that are weighted by their probability and converted to a single distribution of total recovery using statistical concept of weighted average. The probabilistic estimation gives higher values of recovery - from 32% to 38% with the expected value of 36.6%. Moreover, there is a considerable 30% probability of having recovery greater than 36.6%. A mathematical proof provides explanation why the probabilistic method gives recovery estimate greater than that from the simplified method. Another advantage of the method is the cumulative probability plot of well recovery that, in practical applications, would let operators make reservoir development decisions based upon the risk-benefit consideration.
机译:可靠的恢复预测对于设计水库发育至关重要。在底母自然 - 多余储存器(NFR)中,包括分布式骨折“走廊”网络,走廊的间距(和孔)在整个储层中变化。这使油井恢复了概率变量,因为它取决于网络中不确定的井位置。不确定性是两倍;它涉及走廊网络中的井位置,以及与最近走廊的可能交叉口。在任何网络位置(具有紧密或稀疏 - 间隔的走廊)中,井可以拦截骨折走廊(骨折井)或在矩阵块(矩阵阱)中进入两个走廊。估计良好恢复的简化方式是忽略走廊网络中的井位置,并且仅考虑裂缝阱和矩阵在统计上的储存器中的概率和性能,其具有均匀的间隔和孔径等于从其已知统计的预期值。另一个(完全概率)方法考虑网络中的井S位置的组合概率,并且是裂缝阱或矩阵。该研究评估了两种方法之间的差异,解释了其统计性质,并在文献中描述的走廊型NFR中展示了它们的实现。在该研究中,通过将内(近孔)区域的离散单孔隙率流量模型与外部区域双孔隙度双渗透率(DPDP)模拟器耦合来模拟恢复过程。矩阵井的内部区域从井到最近的走廊延伸,并且对于裂缝井内部区域覆盖走廊和相邻的矩阵块。在模拟中,以最大井下流动压力和表面处理限制的最大速率以最大速率和表面处理限制操作。与幂律型NFR - 分布式从19英尺至153英尺,走廊孔改变从8英尺与间距相关31英尺间距尺寸 - 该研究使用从走廊的统计数据来执行。简化方法使回收值范围为28%至37%,并且总回收的单个值33% - 由总储层区域的矩阵和走廊尺寸分数标准化。可替代地,概率方法给出了由它们的概率加权,并使用加权平均值的统计概念转化为总回收率的单一分布的裂缝和基质井的回收率的两个单独的分布。概率估计使回收率更高 - 从32%到38%,预期值为36.6%。此外,具有相当大的30%的恢复概率大于36.6%。数学证据提供了解释概率方法为恢复估计大于简化方法的原因。该方法的另一个优点是累计恢复的累积概率图,即在实际应用中,让运营商基于风险效益考虑来使储层发展决策。

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