Statistical physics of particles
By Mehran Kardar. 2007
462 citations recorded by the source corpus.
Subfields: Condensed Matter Physics, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/d1743e3580abe0d9db48f6eff290cadffdd44b8f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Condensed Matter Physics
- R. Nandkishore
- Antonello Scardicchio
- V. Ros
- Luca D'Alessio
- Alessandro Silva
- A. Polkovnikov
- M. Bär
- D. Huse
In Statistical and Nonlinear Physics
- Michael Betancourt
- R. Nandkishore
- Luca D'Alessio
- D. Huse
- Samuel Livingstone
- Simon Byrne
- A. Polkovnikov
- Antonello Scardicchio
Citations in the corpus
- The Geometric Foundations of Hamiltonian Monte Carlo (2014, background): “(cid:12)(cid:12) The density of the pushforward of the symplectic measure relative to the Lebesgue measure, , is known as the density of states in the statistical mechanics literature (Kardar, 2007).”
- Self-Propelled Rods: Insights and Perspectives for Active Matter (2019, background): “Springer [110] Kardar M.”
- Integrals of motion in the many-body localized phase (2014, background): “in close analogy to forward approximations in single particle problems [1, 32, 33, 34, 35].”
- Colloquium: Nonequilibrium dynamics of closed interacting quantum systems (2010, background): “This is the reason why the probability of a given configuration is exponential in energy and not e.g. in energy squared (Kardar, 2007).”
- Microscopic diagonal entropy and its connection to basic thermodynamic relations (2008, background): “In macroscopic systems N(E) is exponentially large, while δE is not so the contribution from this factor is negligible [16].”
- Many-body energy localization transition in periodically driven systems (2012, result): “This situation is very similar to the high-temperature expansion in statistical physics [27].”
- Many-Body Localization and Thermalization in Quantum Statistical Mechanics (2014, background): “Many formulations of quantum statistical mechanics postulate that the system of interest is in contact with an ‘external’ reservoir [3], with certain properties of the reservoir often taken for granted.”