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  • fast-track

  • based on the most robust input data

  • does not involve full-field 3D dynamic modelling and associtated assumptions



Single-Tank CRM


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q_j (t) = \sum_i^{n_i} f_{ij} I_i(t)  - \tau_j \, \frac{ d q_j(t) }{ dt }  - J_j \, \tau_j \, \frac{d p_{wf, j }(t)}{dt}



Multi-tank Producer based CRMP



Multi-Tank Producer-Injector based CRM




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p_{wf}(t) = p_r(t) - \frac{q(t)}{J}
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p_r(t) = p_i + \frac{1}{c_t \, V_{\phi}} \, \Bigg[ \int_0^t q_i(\tau) d\tau - \int_0^t q(\tau) d\tau  \Bigg]



References

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