Deriving Joule-Thomson Effect: CNGA Approximation

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SUMMARY

The discussion focuses on deriving the Joule-Thomson effect using the CNGA approximation, specifically the equation Uj = (nBTave^-n / Roh(ave) Cp) * Zave. Key parameters include n = 3.825, B = 5287.Pave.10^1.785G, with Pave in KPa(g) and Tave in Kelvin. The compressibility factor Z and gas gravity G are also highlighted, with G defined relative to air. The conversation emphasizes the importance of clarity in technical inquiries.

PREREQUISITES
  • Understanding of the Joule-Thomson effect
  • Familiarity with CNGA approximation
  • Knowledge of thermodynamic properties such as compressibility factor (Z)
  • Basic concepts of gas gravity and its relation to air
NEXT STEPS
  • Research the derivation of the Joule-Thomson effect in detail
  • Study the California Natural Gas Association (CNGA) approximation methods
  • Learn about compressibility factors and their applications in thermodynamics
  • Explore the significance of gas gravity in thermodynamic calculations
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This discussion is beneficial for thermodynamic engineers, researchers in gas processing, and students studying advanced thermodynamics who seek to understand the Joule-Thomson effect and its applications in natural gas systems.

codicil
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Hello ALL,

I am looking for the derivation of joule thompson effect to show that Uj = (nBTave^-n / Roh(ave) Cp) *Zave

where n = 3.825, B = 5287.Pave.10^1.785G
Pave in KPa(g) and Tave in K

using CNGA approximation.

Can anybody help me in this?

Thanks

Shabbir
 
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maybe this will help
 
Maybe this will help

I assume that CNGA means California Natural Gas Association.

Make sure that you are more clear when you state you question since not everybody is a expert necessarily in your field.

Pave is better as P(avg).

I assume Z is the compressibility and G is the gas Gravity based on (Air = 1.00)

Let me know if you need more
 

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