I know that as you heat something it expands, but this is proportional to the change in temperature, so if I compare the density of a liquid right before freezing and right after then the thermal expansion would have a small effect.

However, when a material changes state the density can change rapidly. I know water gets less dense as it freezes, and I remember this is not typically the case, but do any substances have approximately the same density in both liquid and solid states?

  • $\begingroup$ You could rephrase the question as: which substance has the smallest difference between the densities of its liquid and solid phase? $\endgroup$ – Selene Routley Sep 28 '15 at 0:29
  • $\begingroup$ Might help if you stated how close is "approximately" the same same density. I think that water has a relatively large change in density because of the formation of hydrogen bonds and that most materials undergo a much smaller change in density in going across their solid-liquid transition. $\endgroup$ – user93237 Sep 28 '15 at 0:47
  • $\begingroup$ A first order phase transition must have a volume change. Second order phase transitions need not. That's a start for you. $\endgroup$ – Jon Custer Sep 28 '15 at 0:55

Not really, because the density varies already through thermal expansion.

But as there actually isn't any universal and exact definition for the difference of solid vs. liquid, you might consider that Carbon $C$ and Helium $He$ as such a substances. This thought can be reasoned from their abnormal triple points. For Carbon there practically isn't a liquid form, and for Helium there isn't solid form. (which is stable in low pressure)

The Mineral stability diagram (P-T diagram) of the system C (= Carbon) looks like this; The Mineral stability diagram (P-T diagram) of the system C (= Carbon)

This study from 2015 summarizes this problematic quite good.

And the P-T diagram for HE-4 to comparison.

enter image description here

Another approach to the issue can be made through Bingham-plastic materials, which are either solid or liquid depending on the shear stress. This short of concludes, that the whole question is a problem in classical physics, because the modern physics hasn't just defined this question yet.

I have personally made some attempt to answer this question, and to define the phase transitions from the speed of light. This hypothesis found also support from observations.

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