Abstract

The prediction of production volumes from shale gas wells is important in reservoir development. The physical parameters of a reservoir are uncertain and complex, and therefore, it is very difficult to predict the production capability of a shale gas well. An improved GM(1, N) model for shale gas well productivity prediction, focused upon the causes of prediction errors from the existing traditional GM(1, N) method, was established. By processing a data series related to the predicted data, the improved GM(1, N) model takes into account the fluctuations of the original production data, reflects the trend of the original data under the influence of relevant factors, and hence predicts more accurately the fluctuation amplitude and direction of the original data. Additionally, the proposed method has higher accuracy than the conventional GM(1, N), GM(1, 1), and MEP models. The prediction accuracy increases gradually and the relative error decreases gradually from bottom data (casing pressure at well start-up, etc.) to top data (shale gas production). Accordingly, a step-by-step prediction method could be effective in improving prediction accuracy and reflects the typical fluctuation characteristics of shale gas production.

Highlights

  • The prediction of shale gas production rates and volumes is an important part of oilfield development (Elmabrouk et al 2014)

  • First is the reservoir engineering method based on basic percolation theory, for example, production decline analysis (Bahadori 2012; Miao et al 2020; Wang 2017). This method takes into account the effects of reservoir properties, well conditions, and production control parameters on shale gas production

  • GM(1, N) is one of the main methods of grey system theory and is a first-order differential equation composed of multivariables

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Summary

Introduction

The prediction of shale gas production rates and volumes is an important part of oilfield development (Elmabrouk et al 2014). First is the reservoir engineering method based on basic percolation theory, for example, production decline analysis (Bahadori 2012; Miao et al 2020; Wang 2017). This method takes into account the effects of reservoir properties, well conditions, and production control parameters on shale gas production. It is a common mathematical statistics method for predicting. The key to improving the accuracy of GM(1, N) is to construct better formulae for calculating the background value. In the present study, the background value optimization is proposed to improve the accuracy of G(1, n)

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