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GAS LIQUEFACTION
SYSTEMS
 Basics of Refrigeration/Liquefaction
 Production of low temperatures
 Ideal thermodynamic cycle
 Various liquefaction cycles
Symbols used in Liquefaction Cycle Schematics
 Compressor
 A compressor increases the pressure of the gas. It interacts with
the surroundings in the following ways.
 QR – Heat of compression.
 WC – Work required for compression.
 Connecting Flow Lines
 The flow of liquid is assumed to be frictionless and there is no
pressure drop during this flow.
 The direction of the arrow indicates the flow direction.
 Liquid Container
 It is assumed that the container is perfectly insulated from the
surroundings.
 Expander
 The expansion is isentropic and during expansion it produces work
We.
 Heat Exchanger
 It can either be a two-fluid type or triple-fluid type depending upon the
number of inlets and outlets attached to the HX.
Methods of production of Low Temperature
 Large systems may be formed by combination of above two
methods
 To increase the capacity of the system or
 To reach very low temperatures.
 Arrangements like pre cooling, Joule – Thompson expansion,
expansion devices like reciprocating or turbo expanders may be
used in these systems
Refrigerator
 A refrigerator operates in a closed thermodynamic cycle.
 The rate of mass flow is same at any point inside the system.
 The heat is exchanged between the cold end and the object to be
cooled.
 This cold end heat exchanger can also be used to liquefy gases.
Liquefier
 A Liquefier often produces cold liquid, that is drawn off from the
system.
 For example, a nitrogen liquefier produces LN2.
 Since the mass is drawn out from Liquefied gas the system, it
operates in an open thermodynamic cycle.
 The mass deficit occurring due to loss of the working fluid is
replenished by a makeup Gas connection.
Refrigerator & Liquefier
 Systems can also be used to liquefy gas (liquefier) as well as to
cool the object (refrigerator).
 A cold heat exchanger is used to transfer cold from the liquid
container to the object to be Object cooled.
Joule Thompson Expansion
 From 1st Law of Thermodynamics
 The changes in Heat (Q ) and Work (W ) are net zero for this
expansion device.
 The changes in the velocities and datum levels are very small and
can be neglected.
 Mass flows are equal at inlet and outlet sections.
 Hence, a Joule – Thompson expansion is an isenthalpic
expansion.
Joule – Thompson Effect
 T – p plot for any gas at constant enthalpies are as shown.
 The constant enthalpy line shows a maxima at a
particular temperature.
 The line joining maximas divides the space into
Region-1 and Region-2.
 Consider gas at state A in the region-1 with pressure and
temperature .
 It is expanded from state A to state B at a constant enthalpy.
 This results in increase in temperature of the gas.
 Consider the gas sample at state C in region-2 with pressure and
temperature as shown.
 The gas is expanded from state C to state D at constant enthalpy.
 This decrease in pressure results in drop in temperature.
 The ratio is negative for A ---->B where as, it is positive for C --->D.
 This ratio is called as Joule –Thompson coefficient and
this effect is called as Joule – Thompson Effect (J – T).
 Mathematically,
 This dividing line is called as Inversion Curve.
 The temperature on the inversion curve at p = 0 is called as
Maximum Inversion Temperature, T inv.
 The initial state of the gas should be inside the region-2 or below
T inv to have a cooling effect.
 For an ideal gas
 It means that the ideal gas does not show any change in temperature
when it undergoes J – T expansion.
GAS LIQUEFACTION
SYSTEMS
Gas Liquefaction Systems
 Thermodynamically Ideal System
 Linde Hampson System
 Precooled Linde Hampson System
 Linde Dual Pressure System
 Claude System
 Kapitza System
 Heylandt System
 Collins System
Thermodynamic Ideal System
 The salient features of this system
 All the gas that is compressed, gets liquefied.
 All the processes are ideal in nature and there are no
irreversible pressure drops.
 Process of compression and expansion are isothermal and
isentropic respectively.
 The initial condition 1 of the gas determines the position of point f.
 It is an open thermodynamic system because the working fluid
flows across the system.
 Consider a control volume for this system as shown in the figure.
 1st Law of Thermodynamics is applied to analyze the system.
 The changes in the velocities and datum levels are assumed to be
negligible.
 Using 1st Law , we get
 The work We produced by the expander is negligible as compared to other
terms
 Rearranging the terms, we have
 The compression process is assumed to be isothermal.
 Hence, from the Second Law of Thermodynamics, we can write
 Also, the expansion process is an isentropic process.
Therefore s2=sf.
 By substitution,
 This work of compression is done on the system. Hence, the value is expressed as a
negative quantity.
 Work required per unit mass of the gas compressed is given by
 Since in an ideal system, mass of gas compressed is same as mass of gas liquefied,
m1=mf.
 Work required per unit mass of the gas liquefied is given by
 Work required per unit mass of the gas is dependent on the initial
condition of the gas.
GAS LIQUEFACTION PARAMETERS
 In the refrigeration systems, the Carnot COP is often used as a benchmark
to compare the Performances.
 On the similar lines, there is a need to compare different liquefaction
systems.
 In liquefaction systems, an ideal cycle is used as a benchmark to compare
the performances.
 Different ratios and functions are defined to give a qualitative and
quantitative information of different liquefaction systems.
Performance parameters
FUNDAMENTALS
SIGN CONVENTION
 The work done by the system is taken as positive.
 The heat transferred to the system is taken as positive.
PRESSURE MEASUREMENT
 Bar or Pascal is the S.I. unit. The conversion table is as follows.
Pressure
 1 Pa = 1 N/m²
 1 bar = 10^5 Pa
 1 atm = 1.01325 bar
LINDE-HAMPSON SYSTEM
 The salient features of this system are as follows.
 Linde – Hampson cycle consists of compressor,
heat exchanger and a J – T expansion device.
 Only a part of the gas that is compressed, gets liquefied.
 Being an open cycle, the mass deficit occurring is
replenished by a Makeup Gas connection.
LINDE-HAMPSON SYSTEM
• All the processes are assumed to be ideal in nature and there are
no irreversible pressure drops in the system.
• Compression process is isothermal while the J-T expansion is
isenthalpic.
• The system incorporates a two fluid exchanger which
is assumed to be 100 % effective.
LINDE-HAMPSON SYSTEM
LINDE-HAMPSON SYSTEM
LINDE-HAMPSON SYSTEM
LINDE-HAMPSON SYSTEM
LINDE-HAMPSON SYSTEM
LINDE-HAMPSON SYSTEM
LINDE-HAMPSON SYSTEM
LINDE-HAMPSON SYSTEM
LINDE-HAMPSON SYSTEM
 As the compression temperature decreases, the yield y increases for a Linde –
Hampson system.
 The method of cooling the gas after the compression or before the entrance to the
heat exchanger is called as precooling.
 The Linde – Hampson cycle with a precooling arrangement is called as Precooled
Linde – Hampson cycle.
CLAUDE SYSTEM
 In order to achieve a better performance and to approach ideality, the expansion process should
be a reversible process.
 A J – T expansion is an irreversible isenthalpic expansion and expansion using an expansion
engine is an reversible isentropic process.
 For any gas, an isentropic expansion results in lower temperature irrespective of its inversion
temperature (TINV).
KAPITZA SYSTEM
HEYLANDT SYSTEM
COLLINS SYSTEM
SIMON HELIUM LIQUEFACTION
 Process(1-2)
 Helium gas is introduced into heavy walled
container at pressure of 100 atm to 150 atm.
 Process (2-3)
 L-N2 is introduced into the enclosing bath.
 The process cools the container to L-N2
temperature (77 K)
 During this process the vacuum space is filled
with helium at atmospheric pressure to act as heat
transfer medium.
 At the completion of this process the space b/w the
two vessels is evacuated thereby thermally isolating
the inner vessel.
 The Helium inlet valve remains open during this
process and helium gas flows into the heavy
container to maintain a constant pressure.
 Process (3-4)
 Liquid hydrogen is introduced in the upper part of
the inner container.
 Inner container and contents are cooled to LH2
temperature (20.4 K)
 Process (4-5)
 Pressure above L H2 is reduced to 1.7 mm of Hg
,Liquid boils as the pressure is lowered until
hydrogen solidifies. ( 10 K)
 Process (5-6)
 Pressure of the gaseous Helium is reduced to
atmospheric pressure by allowing the helium to be
released to a gas holder external to the system.
 During this process Helium that finally remains in
the container does work against the helium gas that is
discharged.
 This discharged gas removes energy from the system
, there by lowering the temperature of the remaining
helium.
 At the end of this process the container is usually with
75 to 100 % of LHe
HEAT EXCHANGERS, COMPRESSORS & EXPANDERS
HEAT EXCHANGERS
COMPRESSORS
EXPANDERS
4 cryogenic Liquefaction cycles.pptx
4 cryogenic Liquefaction cycles.pptx

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4 cryogenic Liquefaction cycles.pptx

  • 2.  Basics of Refrigeration/Liquefaction  Production of low temperatures  Ideal thermodynamic cycle  Various liquefaction cycles
  • 3. Symbols used in Liquefaction Cycle Schematics  Compressor  A compressor increases the pressure of the gas. It interacts with the surroundings in the following ways.  QR – Heat of compression.  WC – Work required for compression.
  • 4.  Connecting Flow Lines  The flow of liquid is assumed to be frictionless and there is no pressure drop during this flow.  The direction of the arrow indicates the flow direction.  Liquid Container  It is assumed that the container is perfectly insulated from the surroundings.
  • 5.  Expander  The expansion is isentropic and during expansion it produces work We.  Heat Exchanger  It can either be a two-fluid type or triple-fluid type depending upon the number of inlets and outlets attached to the HX.
  • 6. Methods of production of Low Temperature  Large systems may be formed by combination of above two methods  To increase the capacity of the system or  To reach very low temperatures.
  • 7.  Arrangements like pre cooling, Joule – Thompson expansion, expansion devices like reciprocating or turbo expanders may be used in these systems
  • 8. Refrigerator  A refrigerator operates in a closed thermodynamic cycle.  The rate of mass flow is same at any point inside the system.  The heat is exchanged between the cold end and the object to be cooled.  This cold end heat exchanger can also be used to liquefy gases.
  • 9. Liquefier  A Liquefier often produces cold liquid, that is drawn off from the system.  For example, a nitrogen liquefier produces LN2.  Since the mass is drawn out from Liquefied gas the system, it operates in an open thermodynamic cycle.  The mass deficit occurring due to loss of the working fluid is replenished by a makeup Gas connection.
  • 10. Refrigerator & Liquefier  Systems can also be used to liquefy gas (liquefier) as well as to cool the object (refrigerator).  A cold heat exchanger is used to transfer cold from the liquid container to the object to be Object cooled.
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  • 12. Joule Thompson Expansion  From 1st Law of Thermodynamics  The changes in Heat (Q ) and Work (W ) are net zero for this expansion device.  The changes in the velocities and datum levels are very small and can be neglected.
  • 13.  Mass flows are equal at inlet and outlet sections.  Hence, a Joule – Thompson expansion is an isenthalpic expansion.
  • 14. Joule – Thompson Effect  T – p plot for any gas at constant enthalpies are as shown.  The constant enthalpy line shows a maxima at a particular temperature.  The line joining maximas divides the space into Region-1 and Region-2.
  • 15.  Consider gas at state A in the region-1 with pressure and temperature .  It is expanded from state A to state B at a constant enthalpy.  This results in increase in temperature of the gas.
  • 16.  Consider the gas sample at state C in region-2 with pressure and temperature as shown.  The gas is expanded from state C to state D at constant enthalpy.  This decrease in pressure results in drop in temperature.
  • 17.  The ratio is negative for A ---->B where as, it is positive for C --->D.  This ratio is called as Joule –Thompson coefficient and this effect is called as Joule – Thompson Effect (J – T).
  • 19.  This dividing line is called as Inversion Curve.  The temperature on the inversion curve at p = 0 is called as Maximum Inversion Temperature, T inv.  The initial state of the gas should be inside the region-2 or below T inv to have a cooling effect.  For an ideal gas  It means that the ideal gas does not show any change in temperature when it undergoes J – T expansion.
  • 21. Gas Liquefaction Systems  Thermodynamically Ideal System  Linde Hampson System  Precooled Linde Hampson System  Linde Dual Pressure System  Claude System  Kapitza System  Heylandt System  Collins System
  • 22. Thermodynamic Ideal System  The salient features of this system  All the gas that is compressed, gets liquefied.  All the processes are ideal in nature and there are no irreversible pressure drops.  Process of compression and expansion are isothermal and isentropic respectively.
  • 23.  The initial condition 1 of the gas determines the position of point f.
  • 24.  It is an open thermodynamic system because the working fluid flows across the system.  Consider a control volume for this system as shown in the figure.  1st Law of Thermodynamics is applied to analyze the system.  The changes in the velocities and datum levels are assumed to be negligible.  Using 1st Law , we get
  • 25.  The work We produced by the expander is negligible as compared to other terms  Rearranging the terms, we have  The compression process is assumed to be isothermal.  Hence, from the Second Law of Thermodynamics, we can write  Also, the expansion process is an isentropic process. Therefore s2=sf.  By substitution,
  • 26.  This work of compression is done on the system. Hence, the value is expressed as a negative quantity.  Work required per unit mass of the gas compressed is given by  Since in an ideal system, mass of gas compressed is same as mass of gas liquefied, m1=mf.  Work required per unit mass of the gas liquefied is given by  Work required per unit mass of the gas is dependent on the initial condition of the gas.
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  • 31. GAS LIQUEFACTION PARAMETERS  In the refrigeration systems, the Carnot COP is often used as a benchmark to compare the Performances.  On the similar lines, there is a need to compare different liquefaction systems.  In liquefaction systems, an ideal cycle is used as a benchmark to compare the performances.  Different ratios and functions are defined to give a qualitative and quantitative information of different liquefaction systems.
  • 33. FUNDAMENTALS SIGN CONVENTION  The work done by the system is taken as positive.  The heat transferred to the system is taken as positive. PRESSURE MEASUREMENT  Bar or Pascal is the S.I. unit. The conversion table is as follows. Pressure  1 Pa = 1 N/m²  1 bar = 10^5 Pa  1 atm = 1.01325 bar
  • 34. LINDE-HAMPSON SYSTEM  The salient features of this system are as follows.  Linde – Hampson cycle consists of compressor, heat exchanger and a J – T expansion device.  Only a part of the gas that is compressed, gets liquefied.  Being an open cycle, the mass deficit occurring is replenished by a Makeup Gas connection.
  • 35. LINDE-HAMPSON SYSTEM • All the processes are assumed to be ideal in nature and there are no irreversible pressure drops in the system. • Compression process is isothermal while the J-T expansion is isenthalpic. • The system incorporates a two fluid exchanger which is assumed to be 100 % effective.
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  • 48.  As the compression temperature decreases, the yield y increases for a Linde – Hampson system.  The method of cooling the gas after the compression or before the entrance to the heat exchanger is called as precooling.  The Linde – Hampson cycle with a precooling arrangement is called as Precooled Linde – Hampson cycle.
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  • 60.  In order to achieve a better performance and to approach ideality, the expansion process should be a reversible process.  A J – T expansion is an irreversible isenthalpic expansion and expansion using an expansion engine is an reversible isentropic process.  For any gas, an isentropic expansion results in lower temperature irrespective of its inversion temperature (TINV).
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  • 79. SIMON HELIUM LIQUEFACTION  Process(1-2)  Helium gas is introduced into heavy walled container at pressure of 100 atm to 150 atm.  Process (2-3)  L-N2 is introduced into the enclosing bath.  The process cools the container to L-N2 temperature (77 K)  During this process the vacuum space is filled with helium at atmospheric pressure to act as heat transfer medium.
  • 80.  At the completion of this process the space b/w the two vessels is evacuated thereby thermally isolating the inner vessel.  The Helium inlet valve remains open during this process and helium gas flows into the heavy container to maintain a constant pressure.  Process (3-4)  Liquid hydrogen is introduced in the upper part of the inner container.  Inner container and contents are cooled to LH2 temperature (20.4 K)  Process (4-5)  Pressure above L H2 is reduced to 1.7 mm of Hg ,Liquid boils as the pressure is lowered until hydrogen solidifies. ( 10 K)
  • 81.  Process (5-6)  Pressure of the gaseous Helium is reduced to atmospheric pressure by allowing the helium to be released to a gas holder external to the system.  During this process Helium that finally remains in the container does work against the helium gas that is discharged.  This discharged gas removes energy from the system , there by lowering the temperature of the remaining helium.  At the end of this process the container is usually with 75 to 100 % of LHe
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