Page 10 - Shale Gas Reservoirs Part 2

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OH – ST - ET: Analysis of Dynamic Data in Shale Gas Reservoirs – Part 2
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3.2 - Discussion
In the single fracture equivalent model, all fractures are represented by a single one.
Interaction between fractures is not taken into account.
In the analytical model we take the real flow geometry into account. Interference happens
between nearby fractures, as all fractures start “competing”. Productivity decreases compared
to a system where fractures would be aligned side by side.
Schematic of interferences
During the first 8 months of production, the interference is negligible thanks to the very low
permeability of the system. Each fracture drains fluid separately from the other. This however
is not negligible anymore when planning a 10-year forecast, as we will move from an
independent linear flow for each fracture into a flow behavior where interferences are
dominating. Let us illustrate this in the log-log plot:
Comparison of the loglog response for both straight line and analytical models
The left hand side plot shows the single fracture equivalent model and the right hand side the
MFHW model. The log-log model is extended beyond data points as a 10-year forecast is made
in both cases.
We can see that although both models match reasonably well the data and look similar within
the data matching period, the flow behavior changes significantly later on: the single fracture
model continues its linear behavior, while the MFHW model shows that after 3000 hours the
slope increases due to interferences.
0.1
1
10
100
1000 10000
Time [hr]
10000
1E+5
1E+6
1E+7
Loglog plot: Int[(m(pi)-m(p))/q]/te and d[Int[(m(pi)-m(p))/q]/te]/dln(te) [psi2/cp] vs te [hr]
1
10
100
1000
10000
Time [hr]
1E+5
1E+6
1E+7
Gas potential [psi2/cp]
Loglog plot: Int[(m(pi)-m(p))/q]/te and d[Int[(m(pi)-m(p))/q]/te]/dln(te) [psi2/cp] vs te [hr]