Hyperstatistics produces a q-exponential Boltzmann factor independent of the averaging density f(β) for 1D KGO and DO, reproducing high-T limits while distinguishing the systems via degeneracy and avoiding unphysical negatives.
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A q-generalized Boltzmann factor is derived for multiple probability distributions and applied to complex systems across condensed matter, particle physics, and turbulence.
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Hyperstatistical thermodynamics of the one-dimensional Klein-Gordon and Dirac oscillators: a closed-form q-generalized Boltzmann factor and a quantitative comparison with Beck's superstatistics
Hyperstatistics produces a q-exponential Boltzmann factor independent of the averaging density f(β) for 1D KGO and DO, reproducing high-T limits while distinguishing the systems via degeneracy and avoiding unphysical negatives.
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Hyperstatistics
A q-generalized Boltzmann factor is derived for multiple probability distributions and applied to complex systems across condensed matter, particle physics, and turbulence.