Is There a Universal Unit for Measuring Gas Compressibility?

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Discussion Overview

The discussion revolves around the measurement of gas compressibility, specifically whether there is a universal unit for it, the relationship between compressibility and bulk modulus, and the varying interpretations of these concepts across different fields of study.

Discussion Character

  • Technical explanation
  • Debate/contested

Main Points Raised

  • Some participants inquire about a specific unit for measuring gas compressibility and express confusion over the terminology used.
  • One participant asserts that compressibility is measured in reciprocal pressure, while another challenges this by discussing the bulk modulus and its units.
  • Another participant defines the bulk modulus and attempts to clarify its relationship to compressibility, suggesting that compressibility is the reciprocal of the bulk modulus.
  • There is a mention of different interpretations of thermodynamics terminology among various disciplines, indicating potential confusion or disagreement on definitions.

Areas of Agreement / Disagreement

Participants express differing views on the units of measurement for compressibility and the relationship between compressibility and bulk modulus. The discussion remains unresolved with multiple competing interpretations present.

Contextual Notes

There are limitations regarding the definitions and units discussed, as well as the varying approaches taken by different fields, which may affect the clarity of the concepts being debated.

Mattius_
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Is there a unit to measure the compressability of a gas? What gases are the hardest to compress? The easiest? Any links to a better understanding?
 
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Mattius_ said:
(snip)... a unit to measure the compressability of a gas? (snip)

No.

Compressibility is measured in reciprocal pressure.

Ordinarily, I don't get too picky about spelling --- this is a thermodynamic term --- as such, it makes me picky.
 
Sure, its called the Bulk Modulus and is defined as:

[tex]E_v = \frac{dp}{d \rho / \rho} = - \frac{dp}{dV / V}[/tex]

Basically, it is the negative of the ratio of a change in pressure, p, to the ratio of the change in volume V, to the original volume, V. (Or instead of volume V, density [itex]\rho[/itex] <but no minus sign>)

Compressibility is measured in reciprocal pressure.

You lost me with this statement.
 
Last edited:
cyrusabdollahi said:
(snip)You lost me with this statement.

dV/V ? Unitless. 1/dP ? Reciprocal pressure --- unit(s) of compressibility? Reciprocal pressure.
 
The units of the Bulk modulus are pressure, [itex]FL^{-2}[/itex] not the reciprocal. You still have me confused with what your trying to say. :confused:
 
Compressibility is the reciprocal of the bulk modulus. Do the dimensional analysis.
 
Oh, my book says the "bulk modulus" but does not say the inverse is called the compressiblity. I just looked it up on wiki.

Then yes, now you make sense. :wink:

In that case, take the inverse of everything I have said! (or read your screen upside down)
 
Last edited:
Thermo for mechs vs. thermo for eggheads vs. thermo for chemists, and all the different approaches taken by authors? Don't let it bug you.
 

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