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The Grand Canonical Ensemble

2010
Consider an ensemble of M systems which can exchange energy as well as particles with a reservoir. For large M, the total number of particles \(N_{tot} = M\overline N \)and the total energy \(E_{tot} = M\overline E \) have well-defined values since the relative widths decrease as $$\sqrt {{{\overline {N_{tot}^2 } - \overline {N_{tot} } ^2 } \over {\
Philipp Scherer, Sighart F. Fischer
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Grand Canonical Ensemble

2019
Examine the temperature dependence of the spin-wave (magnon) heat capacity in a ferromagnet close to absolute zero! The dispersion relation for magnons reads \(\omega =aq^2\).
Gregor Skačej, Primož Ziherl
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Spatial updating in the great grand canonical ensemble

The Journal of Chemical Physics, 2009
In spatial updating grand canonical Monte Carlo, particle transfers are implemented by examining the local environment around a point in space. In the present work, these algorithms are extended to very high densities by allowing the volume to fluctuate, thus forming a great grand canonical ensemble.
G, Orkoulas, Daniel P, Noon
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The Grand Canonical Ensemble

2011
R.K. Pathria, Paul D. Beale
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Nonequilibrium Ensemble Method for Dilute Gases: Grand Canonical Ensemble

Journal of Non-Equilibrium Thermodynamics, 1997
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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The Grand Canonical and Pressure Ensembles

2001
The canonical ensemble describes a thermodynamic system in contact with a heat reservoir, at a fixed temperature. The canonical partition function of a pure fluid depends on temperature, volume, and number of particles. The connection with thermodynamics is provided by the Helmholtz free energy.
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Canonical and Grand Canonical Statistical Ensembles

2023
Nicolas Sator   +2 more
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Use of the Grand Canonical Ensemble in Potential of Mean Force Calculations

The Journal of Physical Chemistry, 1996
Halûk Reşat, Mihály Mezei
exaly  

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