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The presentation is about the impact of frontal stability on displacement efficiency of a flood (i.e. Water, Polymer, etc..)
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Frontal Stability
Prepared by:Bryan Y.
Cabatingan
A front is stable if it retains the shape of the interface between displaced and displacing fluids as the front moves through the porous medium.
Why is it important?
The frontal stability can influence the displacement efficiency of a flood (i.e. Water, Miscible CO2, Surfactant, Polymer, etc).
We define displacement efficiency as the fraction of oil that has been recovered from a zone swept by a waterflood or other displacement process.
Microscopic displacement
Areal Sweep
Vertical Sweep
Macroscopic displacement
• Oil viscosity is the fluid property with the most influence on sweep efficiency.
• Viscosity controls mobility ratio (M), which is defined as the mobility of the displacing phase divided by that of the displaced phase.
Since,
Thus,
Conformance It is a measure of the uniformity of the flood
front of the injected drive fluid during an oil recovery flooding operation and the uniformity vertically and areally of the flood front as it is being propagated through an oil reservoir (Petrowiki).
Typical Conformance Problems 1. Viscous fingering occurs when M > 1
Top View Side View
2. Matrix – rock channel
3. Water Coning
4. Fracture channeling
5. Horizontal directional high permeability trend
Frontal Advance Theory
Assumptions: 1. The fluids are both incompressible and
immiscible 2. Piston like displacement. Hence, viscous
fingering is neglected. M<1. 3. Porous medium is homogenous4. Displacement is one-dimensional and stable
Case 1: The velocity of the frontal advance neglecting gravity
Where:
Pattern selection and well spacing
Case 2: The velocity of the frontal advance with gravity
Where:
Linear Stability Analysis Calculating frontal advance velocity
considering the rate of growth of a perturbation (viscous fingering) at the front.
Neglecting gravity:
With gravity (dipping reservoir):
The finger grows exponentially if M > 1, decays exponentially if M < 1, and does not propagate if M = 1.
Viscous fingering exponential growth: