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A New Mathematical Model for Estimating Perforation Penetration Length

机译:一种估算穿孔渗透长度的新数学模型

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Penetration depth has been studied by a number of scholars both in ballistic science and also in the oilfield. A number of models have been developed for estimating oil well perforation depths and also assessing perforation gun performance under sub-surface conditions. Earlier derived models have been found to be narrow in scope and did not accommodate a wide range of factors that affect perforation gun performance. The intent of this study is to develop a new mathematical model that can extend the scope of previous models and provide room for factors like target strength, explosive load, gun-to-casing clearance, effective impact area of jet/bullet, and velocity of perforator already known to affect perforation gun performance. The approach to the development of the new model was based on the energy conservation theorem. The translational kinetic energy of the jet/bullet was equated to the summation of the gun penetrative work and accompanying heat energy loss. The kinetic energy was represented by a simple relation of half the product of mass and square of velocity of the jet/bullet. The expression for the penetrative work done was based on the one-dimensional Bernoulli's hydrodynamic theorem, while the heat loss was derived using Fourier's law of heat conduction across a cylindrical composite media at steady state. Heat convention through completion fluid was assumed negligible. The new model finds its applications in perforation operation design as well as in appropriate gun selection.
机译:在弹道科学和油田中的许多学者都研究了渗透深度。已经开发了许多模型,用于估算油井穿孔深度,以及在亚表面条件下评估穿孔枪性能。已发现早期的衍生模型范围缩小,并且没有适应影响穿孔枪性能的广泛因素。本研究的目的是开发一种新的数学模型,可以扩展以前模型的范围,并为目标强度,爆炸性负荷,喷枪到套管间隙,喷射/子弹的有效冲击面积提供空间,以及速度穿孔器已知会影响穿孔枪性能。新模型发展的方法是基于节能定理。喷射/子弹的平移动能等同于枪渗透工作和伴随热能损失的总结。动能由射流/子弹速度的质量和平方的一半的简单关系表示。完成的渗透性工作的表达是基于一维Bernoulli的流体动力定理,而在稳定状态下使用傅里叶的复合介质横跨圆柱形复合介质的热传导定律来得出热量损失。假设通过完井流体进行热惯例忽略不计。新模型在穿孔操作设计中找到了其应用以及适当的枪支选择。

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