168 citations · 526 across the 12 of their papers we have counts for
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Boltzmann-Gibbs Entropy Versus Tsallis Entropy: Recent Contributions to Resolving the Argument of Einstein Concerning "Neither Herr Boltzmann nor Herr Planck has given a definition of W"?
H. J. Haubold, A. M. Mathai, R. K. Saxena
Classical statistical mechanics of macroscopic systems in equilibrium is based on Boltzmann's principle. Tsallis has proposed a generalization of Boltzmann-Gibbs statistics. Its re…
Astrophysical Thermonuclear Functions for Boltzmann-Gibbs Statistics and Tsallis Statistics
R. K. Saxena, A. M. Mathai, H. J. Haubold
We present an analytic proof of the integrals for astrophysical thermonuclear functions which are derived on the basis of Boltzmann-Gibbs statistical mechanics. Among the four diff…
Unified Fractional Kinetic Equation and a Fractional Diffusion Equation
R. K. Saxena, A. M. Mathai, H. J. Haubold
In earlier papers Saxena et al. (2002, 2003) derived the solutions of a number of fractional kinetic equations in terms of generalized Mittag-Leffler functions which extended the w…
On Generalized Fractional Kinetic Equations
R. K. Saxena, A. M. Mathai, H. J. Haubold
In a recent paper, Saxena et al. [1] developed the solutions of three generalized fractional kinetic equations in terms of Mittag-Leffler functions. The object of the present paper…