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Types of resservoir fluids
By
Ali Al_Bakry
1
2
Petroleum Fluids
 Reservoir fluids typically contains
hundreds or thousands of
hydrocarbon compounds and a
few non-organic compounds.
 The physical properties of a
reservoir fluid depends on
composition, temperature and
pressure.
 Natural gas is composed of mainly
low-molecular weight alkanes
(paraffins), CO2, H2S and N2.
 Most crude oils are composed of
higher-molecular weight hydro-
carbon compounds (Aromatic and
Naphthenes).
Hydrocarbons
Non-aromatic Aromatic
Alkanes
(Paraffins)
Alkenes Alkynes Cyclo-Alkanes
(Naphthenes)
CnH2n+h
Hydrocarbons
3
Petroleum Fluids – Example Compositions
4
Alkanes (Paraffins)
CnH2n+2
Structure Formula
H C
H
H
n-C4H10 : normal-butane
C
H
H
C
H
H
C
H
H
H
H C
H
H
C
H
C
H
H
H
C
H H
H
i-C4H10 : iso-butane
5
Alkenes (Olefins)
CnH2n
Structure Formula
H C
H
H
C3H6 : propene
C
H
C
H
H
Alkenes are seldom found in reservoir fluids due to their unstable nature
6
Alkynes
CnH2n-2
Structure Formula
C
C6H10 : Heksyne
C
CH3
CH3
CH3
HC
Alkynes are seldom found in reservoir fluids due to their unstable nature
7
Cyclo-alkanes (Naphthenes)
CnH2n
Structure Formula
C3H6 : cyclo-butane
CH2
CH2 CH2
8
Aromatics
Benzene
CH
CH CH
CH
CH CH
Tuolene
C
CH CH
CH
CH CH
CH3
9
Fluid Phase Behavior
 Single-Component Systems.
 Two-Component Systems.
 Multi-Component Systems.
 Retrograde Condensation.
All substances can occur in three
states (phases):
1.Vapor
2.Liquid
3.Solid
“Thermodynamic Equilibrium”:
 No net mass transfer between the
phases.
 Temperature and pressure of the
co-existing phases are the same.
 The chemical potential of each
component in each phase are
equal.
 The system attains it minimum
energy level.
F = n – P + 2
Gibbs Phase Rule
10
Gibbs Phase Rule
 F = Degrees of freedom (number of independent variables).
 n = Number of components.
 P = Number of phases.
F = n – P + 2
 Intensive thermodynamic variables such as temperature,
pressure, composition, and density, do not depend upon the
extent of the system.
 Extensive variables such as flow rate, total mass, or liquid volume
depends upon the extent of the system.
11
Single-Component Phase Behavior
 For a single-phase, single-component
system F = 2, and the phase behavior
is completely determined by pressure
and temperature (or pressure and
volume, at a given temperature).
 For a two-phase, single-component
system F = 1, and pressure or pressure
needs to be specified to determine the
system.
 Vapor-Liquid Equilibrium (VLE) occurs
only at the Vapor Pressure, which is a
unique function of temperature that
culminates at the Critical Point.
F = 1 – P + 2
 Vapor curve (p-T diagram).
 Phase transition (p-V diagram).
12
Single-Component Vapor-Pressure Curve
 Along the vapor-pressure curve, the
two-phases are in thermodynamic
equilibrium.
 The vapor-pressure curve ends at the
critical point.
 At the critical point the two phases are
indistinguishable.
 Liquid and vapor cannot coexist at
temperatures above the critical
temperature, or for pressures above
the critical pressure.
Quiz:
How to go from a liquid to a vapor
at nearly the same conditions,
without any abrupt phase change?
13
Single-Component Phase Transfer
Temperature
Pressure
Liquid
”Liquid-like”
”Gas-like”
Gas (Vapor)
Critical point
14
Single-Component Pressure-Volume Curve
 In a single-component system, the
transition from vapor to liquid takes
place at a constant pressure.
Quiz:
Liquid Liquid
Vapor
Vapor
V = V1
T = T1
P = P1
o = 1
V < V1
T = T1
P = ?
o = ?
15
Two-Component Phase Behavior
 For a single-phase, two-component
system, F = 3, and the phase behavior is
completely determined by pressure,
temperature and composition.
 For a two-phase, two-component system,
F = 2 and in addition to composition,
either pressure or temperature must to be
specified to determine the system.
 In going from a single- to a two-
component system, the saturated p-T
projection is now represented by a phase
envelope, rather than a single vapor-
pressure curve.
F = 2 – P + 2
 p-T diagram
 p-V diagram
 p-x diagram i
i
i x
y
K /

Equilibrium K-Values
16
Two-Component Phase Envelope
 In going from one to two (or more)
components, the P-T Diagram (at
constant composition) goes from a
Vapor Pressure Curve to a Two-
Phase Envelope.
 Two-phase envelopes always consist
of Bubble Point and Dew Point
surfaces, which meet at Critical
Points. At the critical point, the
phases are indistinguishable.
 Cricondentherm = The highest
temerature at which two phases can
co-exist
 Cricondenbar = The highest pressure
at which two phases can co-exist
17
Temperature
Pressure
Phase Diagram for Various C1-C5 Mixtures
Locus of
critical points
100% C1
70% C1
30% C1
0% C1
(Pure C5)
 The shape of the phase
diagram is dependent on the
fluid composition.
 The critical temperature of the
mixture is always between the
critical temperatures of the
pure components
 The critical pressure of the
mixture is usually higher than
the critical pressure of the
pure components.
 In general, the bigger
difference between the pure
components, the higher the
critical pressure will be.
18
Two-Component p-V Diagram
 At constant temperature and composition, the pressure of a two-phase, multi-component
system decreases as the volume increases (whereas, for a 1-component system, it stays
constant)
50/50 Methane/Butane P-V Diagram at 50°C
1
10
100
1000
10 100 1000 10000 100000
Molar Volume (cc/mol)
Pressure
(bar)
Liquid
Liquid+Vapor
Vapor
19
Two-component p-x diagram
 For a 2-component system at
constant temperature, the P-x
Diagram uniquely defines the two-
phase envelope of pressures and
compositions.
 Equilibrium Compositions are given
by the Tie Lines that connect bubble
points to dew points at constant
pressure.
Quiz:
- What is the equilibrium gas and
liquid composition for a 50-50
mixture of C1-C4 mixture at 50 C
and 60 bara?
20
Equilibrium K-Values
 yi = mole fraction of component i in the vapor phase
 xi = mole fraction of component i in the liquid phase
 Equilibrium K-values are a function of pressure, temperature and
overall composition.
 K-values can be estimated by correlations, or by satisfying the
equal-fugacity constraint with an EOS model.
i
i
i x
y
K /

21
Multi-Component Phase Behavior
 Multi-component constant-
composition P-T and P-V Diagrams
remain qualitatively similar to those
of 2-component systems.
 Constant-temperature P-x Diagrams
also remain similar, but are no
longer unique and no longer define
equilibrium tie lines. Also, the critical
point no-longer coincides with the
cricondenbar.
F = nc – P + 2
PT-diagram for gas condensate fluid
(after Katz et. al) showing lines of
constant liquid percentage (quality lines).
Illustration: Pressure Depletion
22
Temperature
Pressure
Multi-Component Phase Behavior
Illustration of Pressure Depletion (TRes < Tc)
For a given composition:
 The volume amount of each
phase inside the two-phase
region is given by the
pressure and temperature.
 Lines of constant liquid
ration are called iso-volume
or quality lines.
 Liquid can be formed by an
isothermal decrease in
pressure – this is called
retrograde condensation.
100%
100%
80%
60%
40% 10%
Tres = Constant
23
Temperature
Pressure
Multi-Component Phase Behavior
Retrograde Condensation  Retrograde condensation:
Formation of a liquid by
isothermal decrease in
pressure, (or alternatively by
an isobaric increase in
temperature).
 For retrograde condensation to
occur the reservoir temperature
must lie between the critical
temperature and the
cricondentherm.
 In reality the composition of the
overall reservoir fluid does not
remain constant. This result in
a shift in the phase envelope,
and leads to less
revaporization at lower
pressures. (Example)
Tres = Constant
0%
10%
20%
20%
10%
40%
40%
80% 60% 10%
25
Retrograde Liquid Dropout
Constant Composition vs. Constant Volume
26
Classification of Reservoir Fluid Systems
Classifications:
1.Dry Gas.
2.Wet Gas.
3.Gas Condensate.
4.Volatile Oil.
5.Black Oil.
Example compositions
The classification of fluid reservoir
systems is determined by:
 The location of the reservoir
temperature with respect to the
critical temperature and
cricondentherm.
 Location of the first-stage
separator pressure and
temperature with respect to the
phase diagram of the reservoir
fluid.
27
Dry Gas
Dry Gas
 Mainly composed of C1 in
addition to non-HC components
such as N2 and CO2
 The gas remains single-phase
from the reservoir to surface
conditions (no condensate drop-
out).
28
Wet Gas
Wet Gas
 Mainly composed of light HC
components (C1, C2, C3 and C4).
 Wet gas will not drop out
condensate at reservoir
conditions, only at surface
conditions.
 Producing GOR typically higher
than 50,000 Scf/Stb and will
remain constant throughout
depletion.
29
Gas Condensate Gas Condensate
 Presence of heavier components
(C4-C7+) expands the phase
envelope, so that the reservoir
temperature lies between the critical
point and cricondentherm.
 Liquid drops out during depletion due
to retrograde condensation, further
condensation also occurs at surface
conditions.
 Liquid dropout in the reservoir will
generally lead to lower condensate
recovery (immobile oil phase) and
may result in poor well
deliverabilities.
 Typical GOR range between 3000 to
150,000 Scf/Stb
30
Volatile Oil Volatile Oil
 Typically have more heavy
components than a gas condensate,
which makes the fluid more oil-like.
 Large shrinkage of oil volume with
pressure, due to gas vaporization as
the pressure drops below the bubble-
point.
 Typical GOR range between 1000 to
3000 Scf/Stb
 The equilibrium gas is relatively rich,
and the amount of liquid produced
from the reservoir gas is significant
(dry-gas BO models cannot be
used!).
31
Black Oil Black Oil
 The oil is typically composed of more
than 25% C7+.
 The oil has a relatively low shrinkage
when produced.
 Typical GOR less than 1000 Scf/Bbl.
 The equilibrium gas is relatively dry,
and the amount of liquid produced
from the reservoir gas is usually
negligible (a dry gas BO model is
reasonable).
Quiz:
Sketch K-values for light and heavy
component vs. upper saturation
pressure.
32
Composition of Several Reservoir Fluids
33
Gas PVT Properties
Gas Properties:
 Compressibility factor, Z.
 Density, g.
 Specific gravity, g.
 Gas volume factor, Bg.
 Solution oil-gas ratio, rv.
 Viscosity, g.
pV = nRT
The Ideal Gas Law
Ideal gases:
 No interacting forces between the
molecules.
 The volume of the molecules are
negligible compared to the total
gas volume.
The deviation from ideal behavior is
expressed by the Z-factor.
pV = ZnRT
The Real Gas Law
34
The Ideal Gas Law
pV = nRT
R
-
/lbmol
ft
-
psia
73159
.
10
K
-
/kmol
m
-
bara
08314472
.
0
CODATA)
(1998
K
-
/kmol
m
-
Pa
472
.
8314
Constant
Gas
Universal
e
Temperatur
Moles
Fluid
of
Number
Volume
Fluid
Total
Pressure
Absolute
3
3
3








R
T
n
V
p
Most gases show ideal behavior at low pressure
and temperatures
35
The “Real” Gas Law
pV = ZnRT
R
-
/lbmol
ft
-
psia
73159
.
10
K
-
/kmol
m
-
bara
08314472
.
0
CODATA)
(1998
K
-
/kmol
m
-
Pa
472
.
8314
Constant
Gas
Universal
e
Temperatur
Factor
-
or Z
Factor
ility
Compressib
Moles
Fluid
of
Number
Volume
Fluid
Total
Pressure
Absolute
3
3
3









R
T
Z
n
V
p
The Z-factor corrects for the deviation from ideal
behavior.
36
Compressibility Factor (Z-Factor)
 The Z-factor gives accurate gas
volumetric properties (Bg, g, cg)
 The Z-factor is particularly important for
estimating initial gas in place (IGIP =
HCPV/Bg) and gas depletion recovery
factors.
 Z-factor is a function of pressure p,
temperature T, and gas composition y.
 Z-factor is usually expressed as function
of pseudo-reduced pressure and
temperature, Z(ppr,Tpr), where ppr=p/ppc
and Tpr=T/Tpc. (YH Correlation)
 Pseudo-critical properties ppc and Tpc are
functions of gas composition yi. Molar
averages of the component critical
properties, pc and Tc, are normally used.
(Mixing Rules)
 Accuracy of Z-factors from the Standing-
Katz chart should usually be 1-3%.
0.6
0.8
1.0
1.2
1.4
1.6
1.8
2.0
0 200 400 600 800 1000
Pressure, bara
Z-factor
g
g
V
Ideal
V
Actual
Z 
37
Relative Gas Density
sc
air
sc
g
g
)
(
)
(


 
 Specific gravity is the ratio of
the gas density to the density
of air, both at standard
conditions.
 Specific gravity is
dimensionless number that
reflects the molecular weight
of the gas.
 The specific gravity of a gas
is a function of the molar
composition, and is normally
calculated by a linear mixing
(averaging) of the individual
component molecular
weights.
 The specific gravity can be
used in Z-factor correlations.
97
.
28
g
air
g
g
M
M
M



38
Gas Density
ZRT
pM
g 

V
m
g 

ZRT
PVM
m 
Real Gas Law:
Typical units:
lbm/ft3, kg/m3, g/cc
Course in Advanced Fluid Phase Behavior. © Pera A/S
39
Solution Oil Gas Ratio (OGR)
 The solution oil gas ratio is
defined as the volume of gas at
standard conditions to the stock
tank oil volume. Common units
are Stb/Mscf, or Sm3/Sm3.
 For a wet gas reservoir, the
solution OGR is more or less
constant (well stream composition
does not change).
 For gas condensates the solution
OGR changes, due to liquid drop-
out in the reservoir.
)
(
gg
og
v
V
V
r 
Res gas
Process
Vgg, ngg
Vog, nog
Solution oil-gas ratio:
Vg, ng
Inverse OGR
40
Gas Viscosity  Dynamic viscosity is a measure
for the fluids “internal resistance
to flow”.
 Dynamic viscosity is measured in
centipoise (cP) or pascal-seconds
(Pa·s)
 Gas viscosities are a function of
composition, pressure and
temperature.
 Gas viscosity increase with
pressure. At high pressure, the
gas viscosity approaches that of
an liquid.
 Gas viscosities typically range
between 0.01 cp for dry gases up
to 0.1 cp for near critical gas
condensates.
 Gas viscosities are seldom
measured, but usually estimated
based on correlations.
41
Oil PVT Properties
Oil Properties:
 Volume factor, Bo
 Solution gas-oil ratio, Rs
 Density, o.
 Viscosity, o
 The description of volumetric
properties oil properties are
divided into two categories:
 Saturated oil.
 Under-saturated oil.
 The volumetric behavior at
the bubble-point is highly
dependent upon the amount
of solution gas.
42
Solution Gas-Oil Ratio
 Rs is constant for under-saturated
oil (p > pb).
 For a saturated oil (p=pb), Rs
decreases with pressure as gas
comes out of solution.
Res Oil
Process
Vgo, ngo
Voo, noo
Vo, no
)
(
oo
go
s
V
V
R 
43
Oil Density
)
(
)
(
)
(
)
(
o
go
s
oo
o
go
go
oo
oo
o
go
oo
o
o
o
B
R
V
V
V
V
m
m
V
m












Res Oil
Process
Vgo, mgo, g
Voo, moo, o
Vo, mo, o
In common field units:
)
61
.
5
074
.
0
4
.
62
(
1
g
s
o
o
o R
B


 

44
Oil Viscosity
 Typical oil viscosities range from
0.1 cp for near critical oils to >
100 cp for heavy crudes.
 Temperature, stock-tank oil
density and dissolved gas amount
are they key parameters
determining the oil viscosity.
 Live oil viscosities are often
estimated from correlations which
account for the effect of dissolved
gas and pressure on viscosity.
 Oil viscosity increase with
increasing STO density,
decreasing temperature, and
decreasing solution gas amount.
 Oil viscosities are difficult to
estimate – typical accuracy only
about 10-20%
Dead oil viscosity chart
Live oil viscosity chart

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types of resserddugddhdvoir fluids..pptx

  • 1. Types of resservoir fluids By Ali Al_Bakry 1
  • 2. 2 Petroleum Fluids  Reservoir fluids typically contains hundreds or thousands of hydrocarbon compounds and a few non-organic compounds.  The physical properties of a reservoir fluid depends on composition, temperature and pressure.  Natural gas is composed of mainly low-molecular weight alkanes (paraffins), CO2, H2S and N2.  Most crude oils are composed of higher-molecular weight hydro- carbon compounds (Aromatic and Naphthenes). Hydrocarbons Non-aromatic Aromatic Alkanes (Paraffins) Alkenes Alkynes Cyclo-Alkanes (Naphthenes) CnH2n+h Hydrocarbons
  • 3. 3 Petroleum Fluids – Example Compositions
  • 4. 4 Alkanes (Paraffins) CnH2n+2 Structure Formula H C H H n-C4H10 : normal-butane C H H C H H C H H H H C H H C H C H H H C H H H i-C4H10 : iso-butane
  • 5. 5 Alkenes (Olefins) CnH2n Structure Formula H C H H C3H6 : propene C H C H H Alkenes are seldom found in reservoir fluids due to their unstable nature
  • 6. 6 Alkynes CnH2n-2 Structure Formula C C6H10 : Heksyne C CH3 CH3 CH3 HC Alkynes are seldom found in reservoir fluids due to their unstable nature
  • 9. 9 Fluid Phase Behavior  Single-Component Systems.  Two-Component Systems.  Multi-Component Systems.  Retrograde Condensation. All substances can occur in three states (phases): 1.Vapor 2.Liquid 3.Solid “Thermodynamic Equilibrium”:  No net mass transfer between the phases.  Temperature and pressure of the co-existing phases are the same.  The chemical potential of each component in each phase are equal.  The system attains it minimum energy level. F = n – P + 2 Gibbs Phase Rule
  • 10. 10 Gibbs Phase Rule  F = Degrees of freedom (number of independent variables).  n = Number of components.  P = Number of phases. F = n – P + 2  Intensive thermodynamic variables such as temperature, pressure, composition, and density, do not depend upon the extent of the system.  Extensive variables such as flow rate, total mass, or liquid volume depends upon the extent of the system.
  • 11. 11 Single-Component Phase Behavior  For a single-phase, single-component system F = 2, and the phase behavior is completely determined by pressure and temperature (or pressure and volume, at a given temperature).  For a two-phase, single-component system F = 1, and pressure or pressure needs to be specified to determine the system.  Vapor-Liquid Equilibrium (VLE) occurs only at the Vapor Pressure, which is a unique function of temperature that culminates at the Critical Point. F = 1 – P + 2  Vapor curve (p-T diagram).  Phase transition (p-V diagram).
  • 12. 12 Single-Component Vapor-Pressure Curve  Along the vapor-pressure curve, the two-phases are in thermodynamic equilibrium.  The vapor-pressure curve ends at the critical point.  At the critical point the two phases are indistinguishable.  Liquid and vapor cannot coexist at temperatures above the critical temperature, or for pressures above the critical pressure. Quiz: How to go from a liquid to a vapor at nearly the same conditions, without any abrupt phase change?
  • 14. 14 Single-Component Pressure-Volume Curve  In a single-component system, the transition from vapor to liquid takes place at a constant pressure. Quiz: Liquid Liquid Vapor Vapor V = V1 T = T1 P = P1 o = 1 V < V1 T = T1 P = ? o = ?
  • 15. 15 Two-Component Phase Behavior  For a single-phase, two-component system, F = 3, and the phase behavior is completely determined by pressure, temperature and composition.  For a two-phase, two-component system, F = 2 and in addition to composition, either pressure or temperature must to be specified to determine the system.  In going from a single- to a two- component system, the saturated p-T projection is now represented by a phase envelope, rather than a single vapor- pressure curve. F = 2 – P + 2  p-T diagram  p-V diagram  p-x diagram i i i x y K /  Equilibrium K-Values
  • 16. 16 Two-Component Phase Envelope  In going from one to two (or more) components, the P-T Diagram (at constant composition) goes from a Vapor Pressure Curve to a Two- Phase Envelope.  Two-phase envelopes always consist of Bubble Point and Dew Point surfaces, which meet at Critical Points. At the critical point, the phases are indistinguishable.  Cricondentherm = The highest temerature at which two phases can co-exist  Cricondenbar = The highest pressure at which two phases can co-exist
  • 17. 17 Temperature Pressure Phase Diagram for Various C1-C5 Mixtures Locus of critical points 100% C1 70% C1 30% C1 0% C1 (Pure C5)  The shape of the phase diagram is dependent on the fluid composition.  The critical temperature of the mixture is always between the critical temperatures of the pure components  The critical pressure of the mixture is usually higher than the critical pressure of the pure components.  In general, the bigger difference between the pure components, the higher the critical pressure will be.
  • 18. 18 Two-Component p-V Diagram  At constant temperature and composition, the pressure of a two-phase, multi-component system decreases as the volume increases (whereas, for a 1-component system, it stays constant) 50/50 Methane/Butane P-V Diagram at 50°C 1 10 100 1000 10 100 1000 10000 100000 Molar Volume (cc/mol) Pressure (bar) Liquid Liquid+Vapor Vapor
  • 19. 19 Two-component p-x diagram  For a 2-component system at constant temperature, the P-x Diagram uniquely defines the two- phase envelope of pressures and compositions.  Equilibrium Compositions are given by the Tie Lines that connect bubble points to dew points at constant pressure. Quiz: - What is the equilibrium gas and liquid composition for a 50-50 mixture of C1-C4 mixture at 50 C and 60 bara?
  • 20. 20 Equilibrium K-Values  yi = mole fraction of component i in the vapor phase  xi = mole fraction of component i in the liquid phase  Equilibrium K-values are a function of pressure, temperature and overall composition.  K-values can be estimated by correlations, or by satisfying the equal-fugacity constraint with an EOS model. i i i x y K / 
  • 21. 21 Multi-Component Phase Behavior  Multi-component constant- composition P-T and P-V Diagrams remain qualitatively similar to those of 2-component systems.  Constant-temperature P-x Diagrams also remain similar, but are no longer unique and no longer define equilibrium tie lines. Also, the critical point no-longer coincides with the cricondenbar. F = nc – P + 2 PT-diagram for gas condensate fluid (after Katz et. al) showing lines of constant liquid percentage (quality lines). Illustration: Pressure Depletion
  • 22. 22 Temperature Pressure Multi-Component Phase Behavior Illustration of Pressure Depletion (TRes < Tc) For a given composition:  The volume amount of each phase inside the two-phase region is given by the pressure and temperature.  Lines of constant liquid ration are called iso-volume or quality lines.  Liquid can be formed by an isothermal decrease in pressure – this is called retrograde condensation. 100% 100% 80% 60% 40% 10% Tres = Constant
  • 23. 23 Temperature Pressure Multi-Component Phase Behavior Retrograde Condensation  Retrograde condensation: Formation of a liquid by isothermal decrease in pressure, (or alternatively by an isobaric increase in temperature).  For retrograde condensation to occur the reservoir temperature must lie between the critical temperature and the cricondentherm.  In reality the composition of the overall reservoir fluid does not remain constant. This result in a shift in the phase envelope, and leads to less revaporization at lower pressures. (Example) Tres = Constant 0% 10% 20% 20% 10% 40% 40% 80% 60% 10%
  • 24. 25 Retrograde Liquid Dropout Constant Composition vs. Constant Volume
  • 25. 26 Classification of Reservoir Fluid Systems Classifications: 1.Dry Gas. 2.Wet Gas. 3.Gas Condensate. 4.Volatile Oil. 5.Black Oil. Example compositions The classification of fluid reservoir systems is determined by:  The location of the reservoir temperature with respect to the critical temperature and cricondentherm.  Location of the first-stage separator pressure and temperature with respect to the phase diagram of the reservoir fluid.
  • 26. 27 Dry Gas Dry Gas  Mainly composed of C1 in addition to non-HC components such as N2 and CO2  The gas remains single-phase from the reservoir to surface conditions (no condensate drop- out).
  • 27. 28 Wet Gas Wet Gas  Mainly composed of light HC components (C1, C2, C3 and C4).  Wet gas will not drop out condensate at reservoir conditions, only at surface conditions.  Producing GOR typically higher than 50,000 Scf/Stb and will remain constant throughout depletion.
  • 28. 29 Gas Condensate Gas Condensate  Presence of heavier components (C4-C7+) expands the phase envelope, so that the reservoir temperature lies between the critical point and cricondentherm.  Liquid drops out during depletion due to retrograde condensation, further condensation also occurs at surface conditions.  Liquid dropout in the reservoir will generally lead to lower condensate recovery (immobile oil phase) and may result in poor well deliverabilities.  Typical GOR range between 3000 to 150,000 Scf/Stb
  • 29. 30 Volatile Oil Volatile Oil  Typically have more heavy components than a gas condensate, which makes the fluid more oil-like.  Large shrinkage of oil volume with pressure, due to gas vaporization as the pressure drops below the bubble- point.  Typical GOR range between 1000 to 3000 Scf/Stb  The equilibrium gas is relatively rich, and the amount of liquid produced from the reservoir gas is significant (dry-gas BO models cannot be used!).
  • 30. 31 Black Oil Black Oil  The oil is typically composed of more than 25% C7+.  The oil has a relatively low shrinkage when produced.  Typical GOR less than 1000 Scf/Bbl.  The equilibrium gas is relatively dry, and the amount of liquid produced from the reservoir gas is usually negligible (a dry gas BO model is reasonable). Quiz: Sketch K-values for light and heavy component vs. upper saturation pressure.
  • 31. 32 Composition of Several Reservoir Fluids
  • 32. 33 Gas PVT Properties Gas Properties:  Compressibility factor, Z.  Density, g.  Specific gravity, g.  Gas volume factor, Bg.  Solution oil-gas ratio, rv.  Viscosity, g. pV = nRT The Ideal Gas Law Ideal gases:  No interacting forces between the molecules.  The volume of the molecules are negligible compared to the total gas volume. The deviation from ideal behavior is expressed by the Z-factor. pV = ZnRT The Real Gas Law
  • 33. 34 The Ideal Gas Law pV = nRT R - /lbmol ft - psia 73159 . 10 K - /kmol m - bara 08314472 . 0 CODATA) (1998 K - /kmol m - Pa 472 . 8314 Constant Gas Universal e Temperatur Moles Fluid of Number Volume Fluid Total Pressure Absolute 3 3 3         R T n V p Most gases show ideal behavior at low pressure and temperatures
  • 34. 35 The “Real” Gas Law pV = ZnRT R - /lbmol ft - psia 73159 . 10 K - /kmol m - bara 08314472 . 0 CODATA) (1998 K - /kmol m - Pa 472 . 8314 Constant Gas Universal e Temperatur Factor - or Z Factor ility Compressib Moles Fluid of Number Volume Fluid Total Pressure Absolute 3 3 3          R T Z n V p The Z-factor corrects for the deviation from ideal behavior.
  • 35. 36 Compressibility Factor (Z-Factor)  The Z-factor gives accurate gas volumetric properties (Bg, g, cg)  The Z-factor is particularly important for estimating initial gas in place (IGIP = HCPV/Bg) and gas depletion recovery factors.  Z-factor is a function of pressure p, temperature T, and gas composition y.  Z-factor is usually expressed as function of pseudo-reduced pressure and temperature, Z(ppr,Tpr), where ppr=p/ppc and Tpr=T/Tpc. (YH Correlation)  Pseudo-critical properties ppc and Tpc are functions of gas composition yi. Molar averages of the component critical properties, pc and Tc, are normally used. (Mixing Rules)  Accuracy of Z-factors from the Standing- Katz chart should usually be 1-3%. 0.6 0.8 1.0 1.2 1.4 1.6 1.8 2.0 0 200 400 600 800 1000 Pressure, bara Z-factor g g V Ideal V Actual Z 
  • 36. 37 Relative Gas Density sc air sc g g ) ( ) (      Specific gravity is the ratio of the gas density to the density of air, both at standard conditions.  Specific gravity is dimensionless number that reflects the molecular weight of the gas.  The specific gravity of a gas is a function of the molar composition, and is normally calculated by a linear mixing (averaging) of the individual component molecular weights.  The specific gravity can be used in Z-factor correlations. 97 . 28 g air g g M M M   
  • 37. 38 Gas Density ZRT pM g   V m g   ZRT PVM m  Real Gas Law: Typical units: lbm/ft3, kg/m3, g/cc
  • 38. Course in Advanced Fluid Phase Behavior. © Pera A/S 39 Solution Oil Gas Ratio (OGR)  The solution oil gas ratio is defined as the volume of gas at standard conditions to the stock tank oil volume. Common units are Stb/Mscf, or Sm3/Sm3.  For a wet gas reservoir, the solution OGR is more or less constant (well stream composition does not change).  For gas condensates the solution OGR changes, due to liquid drop- out in the reservoir. ) ( gg og v V V r  Res gas Process Vgg, ngg Vog, nog Solution oil-gas ratio: Vg, ng Inverse OGR
  • 39. 40 Gas Viscosity  Dynamic viscosity is a measure for the fluids “internal resistance to flow”.  Dynamic viscosity is measured in centipoise (cP) or pascal-seconds (Pa·s)  Gas viscosities are a function of composition, pressure and temperature.  Gas viscosity increase with pressure. At high pressure, the gas viscosity approaches that of an liquid.  Gas viscosities typically range between 0.01 cp for dry gases up to 0.1 cp for near critical gas condensates.  Gas viscosities are seldom measured, but usually estimated based on correlations.
  • 40. 41 Oil PVT Properties Oil Properties:  Volume factor, Bo  Solution gas-oil ratio, Rs  Density, o.  Viscosity, o  The description of volumetric properties oil properties are divided into two categories:  Saturated oil.  Under-saturated oil.  The volumetric behavior at the bubble-point is highly dependent upon the amount of solution gas.
  • 41. 42 Solution Gas-Oil Ratio  Rs is constant for under-saturated oil (p > pb).  For a saturated oil (p=pb), Rs decreases with pressure as gas comes out of solution. Res Oil Process Vgo, ngo Voo, noo Vo, no ) ( oo go s V V R 
  • 42. 43 Oil Density ) ( ) ( ) ( ) ( o go s oo o go go oo oo o go oo o o o B R V V V V m m V m             Res Oil Process Vgo, mgo, g Voo, moo, o Vo, mo, o In common field units: ) 61 . 5 074 . 0 4 . 62 ( 1 g s o o o R B     
  • 43. 44 Oil Viscosity  Typical oil viscosities range from 0.1 cp for near critical oils to > 100 cp for heavy crudes.  Temperature, stock-tank oil density and dissolved gas amount are they key parameters determining the oil viscosity.  Live oil viscosities are often estimated from correlations which account for the effect of dissolved gas and pressure on viscosity.  Oil viscosity increase with increasing STO density, decreasing temperature, and decreasing solution gas amount.  Oil viscosities are difficult to estimate – typical accuracy only about 10-20% Dead oil viscosity chart Live oil viscosity chart