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A new method to calculate the early performance of solution-gas-drive reservoirs

机译:一种计算解决方案 - 燃气驱动储层早期性能的新方法

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The performance of gas-solution-drive reservoirs is difficult to figure out since the treatment of highly nonlinear partial differential equations. In previous works, studies about gas-solution-drive reservoirs are restricted to production data analysis and the calculation of performance is almost lacking. The objective of this paper is to propose a novel application of Boltzmann transformation along with an adaptive-size fourth-order Runge-Kutta to figure out the performance of gas-solution-drive reservoirs in early time from the perspective of a well test analysis. Mathematical models about two-phase flow of one-dimensional linear flow and planar radial flow are established respectively. Through solving the governing equations of constant pressure production, the distribution of pressure and saturation at any time can be obtained easily, and curves of pressure and saturation versus time at a specific position can be also achieved. In addition, profiles of gas and oil flow rate at wellbore in terms of time can be acquired. The effect of bottom-hole pressure (BHP) on pressure, saturation and flow rate in early time is investigated. The results obtained from the newly proposed method are compared with numerical simulation results, and comparison results illustrate that the performance of solution-gas-drive reservoirs can be obtained fast and accurately through the new method.
机译:由于对高度非线性偏微分方程的处理,难以弄清的气体溶液驱动储存器的性能。在以前的作品中,关于气体解决方案驱动储存器的研究仅限于生产数据分析,并且性能的计算几乎缺乏。本文的目的是提出博尔兹曼转换的新颖应用以及自适应尺寸的第四阶跑步-Kutta从井试验分析的角度来弄清出燃气液驱动储存器的性能。分别建立了关于一维线性流动和平面径向流动两相流的数学模型。通过求解恒压产生的控制方程,可以容易地获得任何时间的压力和饱和的分布,并且还可以实现压力和饱和度与特定位置的曲线。此外,可以获得在井筒中的气体和油流量在时间方面的概况。研究了底孔压力(BHP)对早期压力,饱和度和流速的影响。将从新提出的方法获得的结果与数值模拟结果进行比较,并且比较结果说明了溶液 - 气体驱动储存器的性能可以通过新方法快速准确地获得。

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