Abstract

Pressure sensitivity is a fundamental issue in the investigation of transient performance analysis in unconventional reservoirs. In this study, the focus is put on the transient behavior analysis for multi-fractured system with the effect of pressure sensitivity in fracture and reservoir. A generalized model is primarily formulated, where the details of fracture properties are taken into account. The corresponding semi-analytical solution is proposed by coupling fracture-reservoir flow model on the basis of linear superposition principle in the terms of Pedrosa's transform formulation (Pedrosa, 1986). Furthermore, an accurate and reliable algorithm is developed to solve the resulting nonlinear mathematical problem. The validation of semi-analytical model is demonstrated based on the fact that the results from this study agree well with those reported in the previous literatures, numerical simulation, and field performance.On the basis of the model, the transient flow behavior is detected and analyzed in detail. Results in this investigation show that the system exhibits six typical flow regimes: pseudo-bilinear flow, pseudo-linear flow, pseudo-radial flow, compound-linear flow, compound-radial flow and fracture closure effect. The characterization of transient behavior depends on the intense of pressure sensitivity in the fracture and reservoir, and fracture property parameters including fracture conductivity, number, spacing and asymmetry factor. Likewise, the transient behavior has four unique features: (1) the pressure sensitivity causes a gradual increasing in both pressure drop and derivative over time due to the partial closure in fracture, until to the maximum; (2) the deviation of derivative from the non-pressure-sensitive case can be used to investigate the period when the partial fracture closure occurs, and the occurrence of maximal value on pressure derivative corresponds to the occasion that the fracture is completely closed and the conductivity approximately declines to zero; (3) the influence of pressure-sensitive effect is more remarkable in the disadvantageous condition of fracture property, corresponding to considerable pressure depletion, which leads to great conductivity decay rate; (4) the existence of reservoir pressure-sensitive effect can significantly amplify the influence of fracture pressure-sensitive effect on the intermediate- and late-time flow regimes, while having a negligible influence on the early-time flow regime. This work provides a comprehensive knowledge and insight into the interpretation of fracturing evaluation and performance estimations of multi-fractured system in pressure-sensitive reservoirs.

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