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    • 3. 发明申请
    • STABLE METHOD AND APPARATUS FOR SOLVING S-SHAPED NON -LINEAR FUNCTIONS UTILIZING MODIFIED NEWTON-RAPHSON ALGORITHMS
    • 用于解决使用修正的NEWTON-RAPHSON算法的S形非线性函数的稳定方法和装置
    • WO2006099595A2
    • 2006-09-21
    • PCT/US2006/009868
    • 2006-03-15
    • CHEVRON U.S.A. INC.PATRICK, JennyTCHELPI, Hamdi, A.LEE, Seong, H.
    • PATRICK, JennyTCHELPI, Hamdi, A.LEE, Seong, H.
    • G06F19/00
    • G06F17/11G06F17/5018
    • An apparatus and method are provided for solving a non-linear S-shaped function F = f(S) which is representative of a property S in a physical system, such saturation in a reservoir simulation. A Newton iteration (T) is performed on the function f(S) at S V to determine a next iterative value S V+1 . It is then determined whether S V+1 is located on the opposite side of the inflection point S C fromS V . If S V+1 is located on the opposite side of the inflection point fromS V , then S V+1 is set to S 1 , a modified new estimate. The modified new estimate, S 1 , is preferably set to either the inflection point, S C , or to an average value between S V and S V+1 , i.e. , S 1 = 0.5( S V + S V+1 ). The above steps are repeated until S V+1 is within the predetermined convergence criteria. Also, solution algorithms are described for two-phase and three-phase flow with gravity and capillary pressure.
    • 提供了一种用于求解表示物理系统中的属性S的非线性S形函数F = f(S)的装置和方法,这在储层模拟中是饱和的。 在S V S上的函数f(S)上执行牛顿迭代(T)以确定下一个迭代值S V + 1。 然后确定S V + 1是否位于来自S V S的拐点S C的相反侧。 如果S + V + 1 位于距离V V的拐点的相反侧,则S V + 1被设置为S SUP > 1 ,修改后的新估计。 修改后的新估计值S 1优选设定为拐点S 0,或者设定为S V S和S V S之间的平均值 S + V + 1,即S 1 = 0.5(S V S + S V + 1)。 重复上述步骤,直到S V + 1在预定的收敛准则内。 此外,描述了具有重力和毛细管压力的两相和三相流的解算法。
    • 9. 发明申请
    • METHOD, SYSTEM AND APPARATUS FOR SIMULATING FLUID FLOW IN A FRACTURED RESERVOIR UTILIZING A COMBINATION OF DISCRETE FRACTURE NETWORKS AND HOMOGENIZATION OF SMALL FRACTURES.
    • 用于模拟利用分离破碎网络组合的破碎储层中的流体流动的方法,系统和装置以及小破碎物的均匀化。
    • WO2008070526A2
    • 2008-06-12
    • PCT/US2007/085944
    • 2007-11-29
    • CHEVRON U.S.A. INC.LI, LiyongLEE, Seong, H.JENSEN, Clair
    • LI, LiyongLEE, Seong, H.JENSEN, Clair
    • G06F7/60
    • G06F17/5018G01V2210/646G06F2217/16
    • The present invention includes a method, system and apparatus for simulating fluid flow in a fractured subterranean reservoir. A three-dimensional hybrid reservoir model representative of a fractured subterranean reservoir is created. The model includes porous matrix blocks and a network of long fractures overlying the matrix blocks. The networks of long fractures include two-dimensional fracture blocks. Matrix and fracture flow equations for fluid flow in the matrix and fracture blocks are obtained. The effective fluid flow transmissibilities between the matrix blocks and the fracture blocks are determined. The matrix and fracture flow equations are coupled via the effective fluid flow transmissibilities. The matrix and fracture flow equations are then solved simultaneously for flow responses. Two-dimensional fracture blocks are used which ideally overly and are fluidly connect to underlying matrix blocks. The long fractures may be in direct in fluid communication with one or more intersecting wells. Where long fractures intersect with one another, the intersection of the long fractures may be modeled as a point source to enhance numerical stability during simulation. The hybrid reservoir model may utilize networks of fractures in conjunction with an underlying grid of matrix blocks wherein fracture characteristics such as (1) orientation; (2) fracture aperture; (3) fracture length; and (4) fracture height are more realistically modeled than in previously known reservoir models.
    • 本发明包括用于模拟断层地下储层中的流体流动的方法,系统和装置。 创建代表断裂的地下储层的三维混合储层模型。 该模型包括多孔矩阵块和覆盖矩阵块的长裂缝网络。 长骨折的网络包括二维断裂块。 获得矩阵和断裂块中流体流动的矩阵和断裂流方程。 确定矩阵块和裂缝块之间的有效流体流动传播率。 基质和断裂流动方程通过有效的流体流动传播耦合。 然后同时求解矩阵和断裂流动方程以获得流动响应。 使用二维断裂块,其理想地过度地且流体地连接到下面的基质块。 长的裂缝可以直接与一个或多个相交的孔流体连通。 长裂缝相互交叉的情况下,长裂缝的交点可以建模为点源,以提高模拟过程中的数值稳定性。 混合储层模型可以利用骨架网络与矩阵块的基本网格结合,其中断裂特征如(1)取向; (2)断裂孔; (3)断裂长度; 和(4)裂缝高度比以前已知的储层模型更加逼真地建模。