On finite-size scaling in the presence of dangerous irrelevant variables

Autor:	Jordan G Brankov, Nicholai S Tonchev
Rok vydání:	1990
Předmět:	Spherical model Exact results Interaction potential Characteristic length Relation (database) Calculus Irrelevant variable Statistical and Nonlinear Physics Statistical physics Inverse power law Scaling Mathematical Physics Mathematics
Zdroj:	Journal of Statistical Physics. 60:519-526
ISSN:	1572-9613 0022-4715
DOI:	10.1007/bf01314934
Popis:	A scaling hypothesis on finite-size scaling in the presence of a dangerous irrelevant variable is formulated for systems with long-range interaction and general geometryLd−d′×∞d′. A characteristic length which obeys a universal finite-size scaling relation is defined. The general conjectures are based on exact results for the mean spherical model with inverse power law interaction.
Databáze:	OpenAIRE
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