Nonequilibrium effects during spontaneous imbibition

被引:51
作者
Le Guen, SS [1 ]
Kovscek, AR [1 ]
机构
[1] Stanford Univ, Dept Petr Engn, Stanford, CA 94305 USA
关键词
imbibition; self-similarity; nonequilibrium effects; laboratory studies; computerized tomography;
D O I
10.1007/s11242-005-3327-4
中图分类号
TQ [化学工业];
学科分类号
0817 ;
摘要
Accurate models of multiphase flow in porous media and predictions of oil recovery require a thorough understanding of the physics of fluid flow. Current simulators assume, generally, that local capillary equilibrium is reached instantaneously during any flow mode. Consequently, capillary pressure and relative permeability curves are functions solely of water saturation. In the case of imbibition, the assumption of instantaneous local capillary equilibrium allows the balance equations to be cast in the form of a self-similar, diffusion-like problem. Li et al. [J. Petrol. Sci. Eng. 39(3) (2003), 309-326] analyzed oil production data from spontaneous countercurrent imbibition experiments and inferred that they observed the self-similar behavior expected from the mathematical equations. Others (Barenblatt et al. [Soc. Petrol. Eng. J. 8(4) (2002), 409-416]; Silin and Patzek [Transport in Porous Media 54 (2004), 297-322]) assert that local equilibirum is not reached in porous media during spontaneous imbibition and nonequilibirium effects should be taken into account. Simulations and definitive experiments are conducted at core scale in this work to reveal unequivocally nonequilbirium effects. Experimental in-situ saturation data obtained with a computerized tomography scanner illustrate significant deviation from the numerical local-equilibrium based results. The data indicates: (i) capillary imbibition is an inherently nonequilibrium process and (ii) the traditional, multi-phase, reservoir simulation equations may not well represent the true physics of the process.
引用
收藏
页码:127 / 146
页数:20
相关论文
共 36 条
[1]   Spontaneous imbibition characteristics of diatomite [J].
Akin, S ;
Schembre, JM ;
Bhat, SK ;
Kovscek, AR .
JOURNAL OF PETROLEUM SCIENCE AND ENGINEERING, 2000, 25 (3-4) :149-165
[2]  
Akin S, 2003, GEOL SOC SPEC PUBL, V215, P23, DOI 10.1144/GSL.SP.2003.215.01.03
[3]  
AKIN S, 1999, SPE
[4]  
AMOTT E, 1959, T AM I MIN MET ENG, V216, P156
[5]  
[Anonymous], 1996, CAMBRIDGE TEXTS APPL, DOI DOI 10.1017/CBO9781107050242
[6]   The mathematical model of nonequilibrium effects in water-oil displacement [J].
Barenblatt, GI ;
Patzek, TW ;
Silin, DB .
SPE JOURNAL, 2003, 8 (04) :409-416
[7]  
BARENBLATT GI, 1980, USP MAT NAUK, V3, P35
[8]  
Barenblatt GI, 1990, THEORY FLUID FLOWS N
[9]  
BARENBLATT GI, 1987, ENG PHYS J, V53, P46
[10]  
BARENBLATT GI, 2002, SPE