油藏数值反演的数学模型
Mathematical Model for Reservoir Numerical Inverse
摘要
利用已知的压力和钻井数据,根据数值反演理论得到最大可能分布,并通过统计分析方法得到最大可能分布的可信度,最终得到渗透率和孔隙度的分布,为油藏数值模拟提供合理的油藏特性参数,从而为制定油藏开发方案提供有效的科学依据.
参考文献7
-
1[1]Deutsch C Annealing Techniques Applied to Reservoir Model and the integration of Geological Engineering ( Well - Test) Data[ D]. PhD Dissertation Stanford University, 1992.
-
2[2]Sagar R K, Kelkar M G, Thompson L G. Reservoir Description by integrating Well - Test Data and Spatial Statistics [ J ] SPE Formation Evaluation 1995,12:267 ~ 274.
-
3[3]Holden L et al.: Use of Well Test Data in Stochastic Reservoir Modeling [ A ] Paper SPE 30951, presented at the 1995 SPE Annual Technical Conference and Exhibition [ C ] Dallas, Oct,22-25.
-
4[4]Alabert F G. Constraining Description of Randomly Heterogeneous Reservoirs to Pressure Test Data: A Monte Carlo Study [ A ] paper SPE 19600, presented at the 1989 SPE Annual Technical Conference and Exhibition, San Antonio, Oct, 8 - 11.
-
5[5]Huang Xu-ri. Data Driven Description of Reservoir Petrophysical Properties [ D ]. U. Of Tulsa, 1995.
-
6[6]Data - Gupta A, Vasco D W. And Long, J.C. S. Sensitivity and Spatial Resolution of Transient Pressure and Tracer Data For Heterogeneity Characterization [ A ]. paper SPE 30589, present at the 1995 SPE Annual Technical Conference and Exhibition, Dallas, Oct,22 - 25.
-
7[7]Vasco D W, Data - Gupta A,Long J C S. Integrating Field Production History in Stochastic Reservoir Characterization [ A ]. paper SPE 36567, presented at the 1996 SPE Annual Technical Conference and Exhibition, Denver,Oct. 6 - 9.
-
1曾亿山,晏忠良,陈峰磊.油藏数值反演数学模型的研究[J].合肥工业大学学报(自然科学版),2005,28(10):1268-1272. 被引量:1
-
2陈再辉,朱小燕,江伟勇.变异函数参数的直接求解方法研究[J].测绘与空间地理信息,2009,32(6):184-185.
-
3赵淑波,李立伟.关于高斯牛顿法的注记[J].哈尔滨师范大学自然科学学报,2016,32(3):6-10. 被引量:3
-
4李丙通,贾春霞.不精确高斯法的局部收敛性质[J].上海师范大学学报(自然科学版),2011,40(5):460-468. 被引量:1
-
5奥西佩恩科·康斯坦汀·尤利耶维奇.线性算子和线性泛函的最优反演理论(英文)[J].应用数学与计算数学学报,2016,30(4):459-481.
-
6姚磊华.用改进的遗传算法和高斯牛顿法联合反演三维地下水流模型参数[J].计算物理,2005,22(4):311-318. 被引量:11
-
7邓哲,黄慧明,杨艳.基于GPU加速的高斯牛顿法全波形反演[J].科技通报,2016,32(4):6-10.
-
8祝强,李少康,徐臻.LM算法求解大残差非线性最小二乘问题研究[J].中国测试,2016,42(3):12-16. 被引量:29
-
9王丰效.基于模糊最小集的试卷诊断模型[J].沈阳师范学院学报(自然科学版),2002,20(4):258-261.
-
10齐学斌.修正后的用于含水层参数识别的高斯—牛顿方法[J].灌溉排水,1996,15(3):61-64.