PHASE TRANSITIONS IN SELF-GRAVITATING SYSTEMS
By Pierre-Henri Chavanis. 2006
171 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/c93e9bb2e24a62fd1be81d5da27b8c22a5d3f419
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In Economics and Econometrics
- Shamik Gupta
- Hugo Touchette
- A. Venaille
- Freddy Bouchet
- U. Seifert
- Bérengère Dubrulle
- James H. Luscombe
- Juan P. Garrahan
In Statistical and Nonlinear Physics
- Shamik Gupta
- Hugo Touchette
- A. Venaille
- Freddy Bouchet
- D. Mukamel
- U. Seifert
- James H. Luscombe
- Bérengère Dubrulle
Citations in the corpus
- Statistical mechanics of two-dimensional and geophysical flows (2011, methodology): “As a consequence, we will avoid the use of canonical measures in the following (see for instance [16,59,37,22,44,15,69] and references therein).”
- The large deviation approach to statistical mechanics (2008, methodology): “Examples of models with nonconcave entropies include the mean-field Blume–Emery–Griffiths model [71–73], the mean-field Pottsmodel [70,94], somemodels of plasmas [95] and 2D turbulence [84,96]mentioned before, aswell asmodels of gravitational systems (see [97] for a recent review).”
- Thermodynamics and dynamics of systems with long-range interactions (2010, background): “For example, the entropy may turn out to be a non-concave function of energy, yielding negative specific heat within the microcanonical ensemble [7], [8], [9], [10], [11], [12], [13], [14].”