| Título: | Sharp asymptotic behavior for wetting models in (1+1)-dimension |
| Autores: |
Caravenna, Francesco; Universitaet Zuerich, Switzerland Giacomin, Giambattista; Universite' Paris 7, France Zambotti, Lorenzo; Politecnico di Milano, Italy |
| Fecha: | 2006-01-01 |
| Publicador: | Electronic journal of probability |
| Fuente: |
 |
| Tipo: |
Peer-reviewed Article |
| Tema: |
Wetting Transition; Critical Wetting; delta-Pinning Model; Renewal Theory; Fluctuation Theory for Random Walks 60K35; 60F10; 82B41 |
| Descripción: | We consider continuous and discrete (1+1)-dimensional wetting models which undergo a localization/delocalization phase transition. Using a simple approach based on Renewal Theory we determine the precise asymptotic behavior of the partition function, from which we obtain the scaling limits of the models and an explicit construction of the infinite volume measure in all regimes, including the critical one. |
| Idioma: | No aplica |
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