Statistical study of reservoir permeability distributions
Thesis/Dissertation
·
OSTI ID:7052560
A framework is proposed that delimits the range of possible probability density functions (p.d.f.'s) for permeability. Based on two models, the bulk permeability k/sub t/ is proposed to have a p.d.f. such that (k/sub t/)/sup p/ is approximately normally distributed for -1 less than or equal to p less than or equal to +1. The log-normal p.d.f. obtains for p = 0. The framework is validated in three ways: (1) the proposal is shown to be self consistent in that combinations of the two models give bulk permeabilities with p.d.f.'s for which -1 less than or equal to p less than or equal to +1; (2) the exponent estimate p varies between -0.3 and +1.0 for six data sets; and (3) the behavior of several data sets investigated by others is explained by the framework. Intersample correlation does not influence p for the cases analyzed. A knowledge of p for a data set is shown to be useful when estimating average permeabilities and when developing correlations to predict permeability. The behavior of conventional heterogeneity measures with p is studied. A heterogeneity measure which is twice as efficient as the Dykstra-Parsons coefficient is proposed.
- Research Organization:
- Texas Univ., Austin (USA)
- OSTI ID:
- 7052560
- Country of Publication:
- United States
- Language:
- English
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