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The Physical Entropy of Single Conservation Laws
Journal of Computational Mathematics, 1998By means of the comparisons with the formulas in statistical mechanics and thermodynamics, in this paper it is demonstrated that for the single conservation law $\partial_{t} u + \partial_{x} f(u) = 0$, if the flux function $f (u)$ is convex (or concave), then, the physical entropy is $S = -f (u)$; Furthermore, if we assume this result can be ...
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Derive Power Law Distribution With Maximum Deng Entropy
Chaos, Solitons and Fractals, 2022Yong Deng, Zihan Yu
exaly
The Economic Impact of Clean Indoor Air Laws
Ca-A Cancer Journal for Clinicians, 2007Frank Chaloupka
exaly
The California Breast Cancer Law and Government-Mandated Patient Education
Ca-A Cancer Journal for Clinicians, 1982Stephen K Carter, S K Carter
exaly
Entropy Viscosity Method for Nonlinear Conservation Laws
Journal of Computational Physics, 2011Bojan Popov +2 more
exaly
The Validity of the Third Law of Thermodynamics for the Rényi and Homogeneous Entropies
Physica A: Statistical Mechanics and Its Applications, 2015G Baris Bağci
exaly

