93-200 Anton Bovier, Christof K\"ulske
Hierarchical interfaces in random media II: the Gibbs measures (182K, PS) Jul 20, 93
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Abstract. We continue the analysis of hierarchical interfaces in random media started in [BoP] and [BoK]. We show that from the estimates on the renormalized random variables established in these references, it follows that these models possess unique Gibbs states describing mostly flat interfaces in dimension $D>3$, if the disorder is weak and the temperature low enough. In the course of the proof we also present very explicit formulas for expectations of local observables.

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