@wikipedia
Part of the bulk rock volume containing the hydrodynamically connected fluids called free fluids.
The log name is PHIE
Although the fluid inside the pore is movable but some pores maybe isolated from each other and do not contribute to rock permeability
See also
A pore volume
fraction of bulk rock volume containing the hydrodynamically connected fluids (also called free fluids) within each pore element: LaTeX Math Block |
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\phi_e = \frac{V_\phi}{V_r} |
The log name is PHIE.
The reason to introduce this concept is that a part of the actual inter-grain void is filled with shale thus reducing the actual volume available for fluids.
It splits into two components:
subject to condition:
LaTeX Math Block |
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\phi_e = \phi_{\rm opn} + \phi_{\rm cls} |
Effective porosity is a function of reservoir pressure at a given location
: LaTeX Math Block |
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\phi_e(\mathbf{r}, \ p) = \phi_{ei}(\mathbf{r}) \exp \left[ \int_{p_i}^p c_\phi(p) \, dp \right] |
where
This leads to the effect of Porosity Shrinkage.
Since the pore compressibility is very low (~ cϕ = 0.5 ÷ 1.5 GPa-1) and has a weak dependence on reservoir pressure for subsurface rocks in petroleum reservoirs the LaTeX Math Block Reference |
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can be written as:
LaTeX Math Block |
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\phi_e(\mathbf{r}, \ p) = \phi_{ei}(\mathbf{r}) \cdot \left[ 1 + c_\phi \, (p-p_i) + 0.5 \, c_\phi^2 \, (p-p_i)^2 \right] |
Most Subsurface E&P Disciplines (except Petrophysics) usually omit index "e" and denote Effective porosity as .
See also
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Petroleum Industry / Upstream / Subsurface E&P Disciplines / Petrophysics (PP) / Volumetric Rock Model
[ Basic reservoir properties ] [ Pore volume ] [ Connected pore volume ] [ Closed pore volume ] [ Porosity ] [ Open porosity ] [ Closed porosity ][ Initial Porosity ϕi ]
[ Pore compressibility @model ]Volumetric Rock Model