And can you reference articles or texts giving answers to this question?
This is briefly considered in https://arxiv.org/abs/0804.1924 which is on RG as https://www.researchgate.net/publication/314079736_Entropy_and_its_relationship_to_allometry_v17.
Reviewing the literature would be helpful before considering whether to updatie the 2015 ideas.
Yes, the answer is in Boltzmann 1872, you have to take Maxwellian and calqulate Clausius from logarithmic BOLTZMANN formula and you will get it.
Robert Shour
...Just a bit more to the answer by colleague V. V. Vedenyapin:
in the Boltzmann-Planck's S = k*ln(W), W = (1+Power[x,K]), with x=(T/Tc), T stands for the Kelvin's absolute temperature, Ts is temperature scale, and K - efficiency of the process under study.
About 100 years ago, in the Journal of American Chemical Society, Dr. George Augustus Linhart has published the formal statistical inference of the above fact.
I have tried to answer the poser you have posted here - consequently and in detail:
https://www.routledge.com/A-Different-Thermodynamics-and-its-True-Heroes/Starikov/p/book/9789814774918
Shorter versions:
Article Many Faces of Entropy or Bayesian Statistical Mechanics
Article George Augustus Linhart—As a ``Widely Unknown''Thermodynamicist
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