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arXiv:cond-mat/0411153·v1·Statistical Mechanics

Finite-size behaviour of the microcanonical specific heat

H. Behringer🇩🇪 · M. Pleimling🇩🇪 · A. Hueller🇩🇪

Abstract

For models which exhibit a continuous phase transition in the thermodynamic limit a numerical study of small systems reveals a non-monotonic behaviour of the microcanonical specific heat as a function of the system size. This is in contrast to a treatment in the canonical ensemble where the maximum of the specific heat increases monotonically with the size of the system. A phenomenological theory is developed which permits to describe this peculiar behaviour of the microcanonical specific heat and allows in principle the determination of microcanonical critical exponents.

Comments: 15 pages, 7 figures, submitted to J. Phys. A

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