What I mean is, if gases all behaved as some kind of perfect, platonic* ideal of a gas and followed the ideal game law exactly, there would be no temperature change. But because they don’t, the Joules-Thomson effect is what allows for refrigeration.
*Helium is probably the closest to some platonic ideal of a gas.
I don't think this is true. The "simple" model of refrigeration taught in highschool is just a carnot cycle running backwards, and this can be modeled with an ideal gas. The author of the post covers this the section on "the Thermodynamics 101 Answer"[1], where all you need to drop the temperature of a gas is to let it do work on the piston.
That's not to say that JT is not useful, just that we can explain a theoretical refrigerator without it.
[1] https://mattferraro.dev/posts/joule-thomson#the-thermodynami...
You need non-ideal gas (attraction) to get temperature inversion. Then you just need compressor and voila, look at PT charts to find what temperature range you need. With ideal gas reverse carnot refrigerator your refrigeration effect is bounded on low temperature side by the available low temperature source.
So yes, you can refrigerate with ideal gas, but it's not very helpful in warm areas or if you need to get something super cold.
https://en.wikipedia.org/wiki/Isentropic_process
[edit: typo]
Expansion through a nozzle is extremely chaotic and generates entropy. You can’t model JT that way.
When you compress air in an air pump you are doing work against the system and increasing its internal energy u = q - w, which can be explained using ideal gases by knowing that u = u(T). But this is not because the pressure increases but because of your work.
Sorry for butting in. It took me a long time to get comfortable with throttling. Non-equilibrium stat mech stuff can really throw you (well, at least me) off if you come at it too microscopically at first.
Edit -- H. Callen's thermo book has a great little section on it. Best book on thermo out there if you're into a real postulate-and-construct approach. One of my favorite books of all time. https://en.m.wikipedia.org/wiki/Thermodynamics_and_an_Introd...
Edit-- I guess there's multiple laws of corresponding state, duh. My last sentence above should say you can a law of corresponding states from VDW.
So if the ideal gas law was true then a heat pump wouldn’t be able to refrigerate anything. When the gas would expand, the volume would go up, pressure would go down, and temperature would remain the same because there wouldn’t be any reason for the gas particles to slow down (because under the ideal gas law the particles don’t interact with eachother).