Isentropic Specific Enthelpy HELP

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The discussion focuses on calculating the isentropic specific enthalpy change in a compressor for a vapor compression cycle (VCC) system. The user seeks clarity on the equation for enthalpy difference, particularly how to estimate hout,s, which is influenced by suction pressure. It is emphasized that hout,s should be determined using inlet conditions and entropy from thermodynamic tables, rather than assuming a constant value. The importance of accurate modeling without extensive experimental tests is highlighted. Understanding the relationship between enthalpy, pressure, and entropy is crucial for developing a reliable model.
bobboviking
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Hi guys,

I'm struggling with some equations regarding the enthalpy change over a compressor in a vcc system.

I'm currently working on a model for the whole system and I think I've got all equations except the one describing the enthalpy difference betweeen the inlet and outlet of the compressor.
I can't really understand how to handle the isentropic specific enthalpy, hout,s, in the following equation:

hout = (hout,s - hin)/ns + hin

where ns is the isentropic efficiency

I also know that ns = (Tout,s-Tin)/(Tout-Tin) (assuming constant specific heat)

I would prefer the model to be as "general" as possible, meaning that I don't have to perform a bunch of experimental test to determine certain coefficients.

I would greatly appreciate some help with how to calculate/estimate hout,s. I think that the value of hout,s depends on the suction pressure (?) so assuming a constant value (from example a table at some operating condition) isn't good enough for an accurate model? I mean that value of hout,s does change when the system moves from that particular condition, right?

Thanks in advance,
Andreas
 
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To get the isentropic enthalpy out, you start with the inlet conditions of temperature and pressure and determine from the tables the entropy in. You must have already don this since you seem to know hin. Then you look up in your tables the enthalpy at the outlet pressure and at the same entropy as inlet. Simple as that. This is hout,s.
 

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