首页> 外文会议>The 2001 ASME International Mechanical Engineering Congress and Exposition, 2001, Nov 11-16, 2001, New York, New York >NUMERICAL SIMULATION FOR THE PROCESS OF RECOVERY OF A PLANAR RESERVOIR WITH NON-NEWTONIAN PETROLEUM
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NUMERICAL SIMULATION FOR THE PROCESS OF RECOVERY OF A PLANAR RESERVOIR WITH NON-NEWTONIAN PETROLEUM

机译:非牛顿石油储层恢复过程的数值模拟

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The numerical simulation has been carried out for the process of the recovery of a reservoir with non-Newtonian Petroleum in terms of the stablized bi-conjugate gradient approach. To propose the governing equations for the problem on hand, the traditional Darcy law for flow in porous media is used to describe the flow behavior of water as the driving fluid, and the rheological relation for the so-called Bingham fluid is employed to describe the flow behavior of the driven non-Newtonian petroleum. The pressure potential and the water saturation are used as the primary variables. The two phase fluids system is considered to be a subsurface immiscible and micro compressible one. The solutions of the transient planar two phase flow problem in porous media have been sought with the corresponding outer and inner boundary conditions. The finite difference scheme has been used to approximate the governing equations for the problem considered. To keep the approximation physically effective, the upwind weighted treatment for the relative permeability at mesh surface is provided. Newton- Raphson iteration is used in view of the existence of non-linearity. And finally, the stablized bi-conjugate gradient approach is applied to seek the solutions of the corresponding algebraic equations required. A good agreement is obtained between the results of non-Newtonian model and production data, but results of the Newtonian model were unable to yield good agreement with the data.
机译:根据稳定的双共轭梯度法,已经对非牛顿石油公司的储层开采过程进行了数值模拟。为了提出当前问题的控制方程,使用传统的达西定律在多孔介质中的流动来描述作为驱动流体的水的流动行为,并利用所谓的宾厄姆流体的流变关系来描述流体。驱动的非牛顿石油的流动行为。压力势和水饱和度用作主要变量。两相流体系统被认为是地下不混溶且微压缩的系统。寻求具有相应的外部和内部边界条件的多孔介质中的瞬态平面两相流问题的解决方案。对于所考虑的问题,有限差分方案已用于近似控制方程。为了保持近似值在物理上有效,对网格表面的相对渗透率提供了迎风加权处理。考虑到非线性的存在,使用牛顿-拉夫森迭代法。最后,采用稳定的双共轭梯度法来寻找所需的代数方程的解。非牛顿模型的结果与生产数据之间获得了良好的一致性,但牛顿模型的结果无法与数据产生良好的一致性。

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