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A lot of the laws of physics I've studied, like Boyle's Law and Charles' Law, describe the behavior of "An ideal confined gas."

I've had to tell several flight students to unlearn what they've learned about that in the meteorology chapter, because, for example, in a confined gas, increasing the temperature causes an increase in pressure while the density stays the same. In the Earth's atmosphere, increasing temperature does nothing to the pressure and decreases the density. Because the Earth's atmosphere isn't "confined," there's no lid, the air is relatively free to change volume. Heat the entire planet up and the atmosphere will just get a little taller.

But, I think, even if we put a magical vacuum tight shell around the planet 200 miles up, making the volume finite, I think the atmosphere would still act like an unconfined gas, because 1. it's so vast that it never homogenizes, parcels of different temperatures, pressures and moisture content take days to slosh across the available space, and 2. the Earth's gravity will cause a pressure gradient; most of the air is at the bottom and if you heat it up, it may not change volume but the pressure at the top will increase.

So I guess there has to be an upper limit to the volume and/or mass of air that can be "confined" and it's somewhere below planetary scale.

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[–] Cephalotrocity@biglemmowski.win 8 points 1 month ago (1 children)

It's important to remember the word 'ideal' that dictates the conditions needed. The gas cannot be mixing with an 'external' source, gaining or losing energy to it's surroundings beyond the changes being specifically examined, is not subject to any forces or conditions not considered, and so on...

You're literally asking 'at what point are perfect conditions, impossible to every truly achieve, implausible?'. The answer to that: as soon as any factor cannot be simply ignored for the sake of simplifying the math.

I suppose yeah, it does boil down to "At what point does adding another factor add another factor?"

[–] phdepressed@sh.itjust.works 7 points 1 month ago

Ah the spherical cow problem. Idealized math isn't always relevant to real world.

That said without doing anything special to earth the atmosphere is (theoretically) responsive. Gravity is a planets way of keeping atmospheric gases, as such it does at least partially confine them. The problem with trying to treat atmosphere as a confined gas is the scale of it which is why you have so many extra considerations mentioned. Even all the co2 we've released is only 0.0427% (427ppm) of atmospheric gases. If it didn't cause a greenhouse effect we probably wouldn't care.

[–] kkj@lemmy.dbzer0.com 5 points 1 month ago

While I think your thought experiment is likely correct, I also think you might be able to insert enough gas into, say, a sun-sized container to make it act as if it were confined.

This might just cause it to collapse in on itself and solidify at the center, though, almost like a less-extreme Schwarzschild radius, which I guess would lead to it acting unconfined again.

Don't take my word as anything more than the ramblings of a layman, though.

[–] chonglibloodsport@lemmy.world 4 points 1 month ago

The ideal gas laws don’t deal with gravitation. The earth’s atmosphere behaves the way it does because of earth’s strong gravitational field (relative to the same volume of gas without earth).

It should also be noted that real gases are not ideal gases. Instead of being point particles, real gases can have asymmetric molecular shapes. This can lead to all kinds of funky effects as the particles bounce off one another and acquire both angular momentum and linear momentum.

[–] snoons@lemmy.ca 3 points 1 month ago (1 children)
[–] captain_aggravated@sh.itjust.works 2 points 1 month ago (1 children)

Well I mean, before you get that dense, what happens if you put Jupiter in a Jupiter-sized airtight box?

[–] snoons@lemmy.ca 1 points 1 month ago* (last edited 1 month ago) (1 children)

I would think putting Jupiter in a Jupiter size box would be a good experiment to see how much the sun affects the currents in Jupiters atmo. Like, you're basically getting rid of sunlight as a confounding variable in studying the effects of the cores gravitational pull.

*assuming the Jupiter size box is massless xP

Would that massless box also be a perfect insulator? My understanding of thermodynamics breaks at "massless". Assuming it's a solid, sunlight would heat it, and that heat would be conducted to Jupiter, but again an object with a mass of zero breaks the math.

Is your massless box a better thermal insulator than the vacuum of space?

It is also my understanding that Jupiter, unique among our planets, radiates more heat into space from it's own contraction than it receives from the Sun.

[–] Toes@ani.social 3 points 1 month ago (2 children)

If I understand the question, it would be the point where the gas would lose its state and become a liquid or solid. This variable is influenced by pressure, the container and the external vs internal temperatures.

[–] kkj@lemmy.dbzer0.com 3 points 1 month ago* (last edited 1 month ago) (1 children)

That would be a lower limit on the volume. OP is asking if a large enough container for a given mass of gas is functionally infinite (and thus the gas acts as if it were unconfined).

[–] Bbbbbbbbbbb@lemmy.world 1 points 1 month ago

What are your thoughts on how Jupiter and other gas giants behave?

I'm thinking something the scale of the Earth's atmosphere, where the air isn't at high enough pressure or low enough temperature to condense, but the mass and volume are great enough for gravity to cause pressure gradients.

Imagine a 1 liter container with 1 atmosphere of N2 inside, floating in space. Sunlight or something is keeping it constantly warm enough to remain gaseous. The gas laws I was taught in school like Boyle's Law and Charle's Law would accurately describe the behavior of the gas in that container.

Now scale it up the container, and the gas inside.

as it approaches the size of a planet, gravity will start being a significant factor in the behavior of the gas, that you'd get an area of relatively high pressure at the center of mass of this vast container, and relatively low pressure near the container wall. Then start playing around with the temperature.

[–] Zwuzelmaus@feddit.org 3 points 1 month ago* (last edited 1 month ago) (1 children)

I guess there has to be an upper limit to the volume and/or mass of air that can be "confined

No fixed limit.

When your confinement is "bigger than ideal", and for example the pressure changes "here", then later pressure changes "over there".

Sound is the physical model that describes how pressure changes propagate from here to there.

The speed of sound tells you how long it takes before the pressure change goes from here to there (and maybe to everywhere) in your confinement. The behaviour of sound tells you if the change even goes to everywhere in your scenario.

So, for the question of the limit, your answer is this:

If your confinement is much smaller than the wavelength of the sound in your scenario, then you can call it "ideal" in this regard, because the pressure is the same everywhere.

When it comes to temperature changes, they are generally much slower. Sorry, I don't know the models that describe how temperature changes propagate.

I guess you can simply decide how much time you want to spend with observing, and so you define what is still a "confined" or "ideal" scenario to you, regarding temperature changes.

[–] mnemonicmonkeys@sh.itjust.works 1 points 1 month ago

When it comes to temperature changes, they are generally much slower. Sorry, I don't know the models that describe how temperature changes propagate.

Having solved the heat equation for a solid as an example problem for my partial differential equations class, I don't want to know how bad it gets for gasses