The recent generalizations of the Boltzmann–Gibbs statistics mathematically rely
on the deformed logarithmic and exponential functions defined through some deformation parameters. In the present work, we investigate whether ...
Bento et al. [Phys. Rev. E 91, 022105 (2015)] state that the Tsallis entropy violates the third law of thermodynamics for q 0 and 0 < q < 1. We show that their results are valid only for q 1, since there is no distribution ...
It is often stated that heat bathswith finite degrees of freedom i.e., finite baths, are sources of Tsallis distributions for classical Hamiltonian systems. By using well-known fundamental statistical mechanics expressions, ...
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