Multicanonical entropy like-solution of statistical temperature weighted histogram analysis method (ST-WHAM)
arXiv:1109.5914 · doi:10.1063/1.3651627
Abstract
A multicanonical update relation for calculation of the microcanonical entropy by means of the estimates of the inverse statistical temperature , is proposed. This inverse temperature is obtained from the recently proposed statistical temperature weighted histogram analysis method (ST-WHAM). The performance of ST-WHAM concerning the computation of from canonical measures, in a model with strong free-energy barriers, is also discussed on the basis of comparison with the multicanonical simulation estimates.
10 pages, 2 figures
References in corpus (9)
- Statistical mechanics and dynamics of solvable models with long-range interactions
- Microcanonical Analyses of Peptide Aggregation Processes
- Thermodynamic versus statistical nonequivalence of ensembles for the mean-field Blume-Emery-Griffiths model
- Partial equivalence of statistical ensembles and kinetic energy
- Generalized canonical ensembles and ensemble equivalence
- Thermodynamics of Peptide Aggregation Processes. An Analysis from Perspectives of Three Statistical Ensembles
- Statistical Mechanics of Aggregation and Crystallization for Semiflexible Polymers
- Dynamics of the Wang-Landau algorithm and complexity of rare events for the three-dimensional bimodal Ising spin glass
- Equilibrium and nonequilibrium properties of systems with long-range interactions
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