CRITICAL PROCESSES, LANGEVIN EQUATION AND UNIVERSALITY
| Data(s) |
1995
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|---|---|
| Resumo |
In nature there are ubiquitous systems that can naturally approach critical states, The Langevin equation in the discrete version can be used to describe a class of critical processes, which are characterized by power-law behaviors and scaling relations. As an example, we present a simple model for a clinical thermometer, whose reading cannot fall even when its temperature decreases. The fibers bundle model and the spring-block model are also shown to belong to such a class. |
| Identificador | |
| Idioma(s) |
eng |
| Direitos |
info:eu-repo/semantics/restrictedAccess |
| Fonte |
Zhang , S-D , Fan , Q L & Ding , E J 1995 , ' CRITICAL PROCESSES, LANGEVIN EQUATION AND UNIVERSALITY ' Physics Letters A , vol 203 , pp. 83-87 . |
| Tipo |
article |