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Uncertainty Analysis of Production Decline Data

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Abstract

Decline rate-time equations, including uncertainty characteristics of production data, were developed to estimate the probabilistic reserves and production life of hydrocarbon reservoirs. The uncertainty characteristic, or residual function, is a statistical distribution of the difference between field data and the deterministic production decline curve. The reserves may be estimated directly by summing the production rates, including the residual function, which is referred to as the summation method. Alternatively, other equations for estimating the probabilistic reserves and production life are also derived, based on the integration of the decline time-rate equations that include uncertainty. This is referred to as the integration method. In both methods, Monte-Carlo simulation is used. The uncertainty analysis is applied to the production data from two gas fields located in Taiwan: the Chinshui and the Tiechenshan gas fields. In the case studies, production data for the Chinshui gas field shows an exponential decline, whereas the Tiechenshan gas field exhibits hyperbolic decline. The residual function for the Chinshui gas field is a normal distribution with a mean of zero. In the Tiechenshan gas field, the residual function approximates a normal distribution. Thus, the determined probabilistic reserves for both fields also have a normal distribution. The range of reserves, which is defined as the difference between proven and mean reserves, is estimated using both summation and integration methods. The Chinshui gas field is 10.6% of mean reserve value, whereas for the Tiechenshan range of probabilisitc reserves of value is 8.9%. The methods derived in this study are more accurate than those determined by the conventional probability method where the range of reserves depends on the assumed ranges of the parameters used. A set of new decline curves equations in residual form, instead of conventional equations of decline curves, are derived. In addition, the equations of cumulative production in residual form are derived. A new method based on the equations of decline curves in residual form and those of cumulative production in residual form are developed (uncertainty analysis method). Case studies with conventional decline curve analysis, probabilistic decline curve analysis, and a new method of uncertainty analysis are presented. The results of the three methods are compared and discussed.

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