Modern uses of classical statistical mechanics?

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Modern applications of classical statistical mechanics prominently include the use of Fermi-Dirac and Bose-Einstein statistics in condensed matter physics and neutron star equilibrium equations. The Planck blackbody function is highlighted as a significant result, with discussions on its derivation involving Bose-Einstein statistics. The Poisson-Boltzmann equation is also mentioned as a relevant application in contemporary research. Additionally, the behavior of polymers is deeply connected to classical statistical mechanics, particularly regarding entropy's influence on polymer conformations. Overall, classical statistical mechanics continues to play a crucial role in various fields of physics.
andresB
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Most of the cases when I see applications of statistical mechanics is when Fermi-Dirac or Bose-Einstein statistic are used in condensed matter or the equilibrium equation of neutron stars.

Besides the Poisson-Boltzmann equation, I would like to know what are the modern developments/applications of classical statistical mechanics.
 
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Isn't black-body radiation an example of Bose-Einstein?, If I remember correctly, the use of classical statistical mechanics lead to a divergence.
 
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The behavior of polymers is firmly rooted in classical stat mech.
https://en.wikipedia.org/wiki/Polymer_physics
The opening chapter(s) of de Gennes's book on polymer physics has a beautiful discussion of the role entropy plays in polymer conformations.
 

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