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- W4386416100 abstract "The radius of investigation (ROI) is an essential parameter in many reservoir engineering applications. Inconsistencies and ambiguities still exist between different ROI evaluation methods, especially for the dual-porosity (DP) system representing naturally fractured reservoirs. This paper revisited the impact of inter-porosity flow in the DP system and presented ROI equations in the early and late flow periods based on the Laplace space solution of the Warren-Root dual-porosity model. A new comprehensive ROI expression for the DP system is derived which accounts for both storativity ratio (ω) and inter-porosity flow coefficient (λ). The new method in this paper reveals that the log-log plot of ROI vs. time for DP models exhibits two parallel straight lines linked by a smooth transition curve. The distance of these two straight lines is dependent on ω, and ROI in the intermediate flow period is highly dependent on the value of λ. The new ROI equation for the DP system can degenerate to similar ROI formula for the single-porosity system in early and late flow periods. Comparison analysis of the new method with other approaches is conducted and the validation of the new method is realized by analytical and numerical matching." @default.
- W4386416100 created "2023-09-05" @default.
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- W4386416100 date "2023-09-04" @default.
- W4386416100 modified "2023-09-27" @default.
- W4386416100 title "Radius of investigation and impact of inter-porosity flow in naturally-fractured reservoirs" @default.
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- W4386416100 doi "https://doi.org/10.1080/10916466.2023.2252857" @default.
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