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  4. LARGE SCALE LIMIT OF INTERFACE FLUCTUATION MODELS
 
journal article

LARGE SCALE LIMIT OF INTERFACE FLUCTUATION MODELS

Hairer, Martin  
•
Xu, Weijun
November 1, 2019
ANNALS OF PROBABILITY

We extend the weak universality of KPZ in [An analytic BPHZ theorem for regularity structures (2016)] to weakly asymmetric interface models with general growth mechanisms beyond polynomials. A key new ingredient is a pointwise bound on correlations of trigonometric functions of Gaussians in terms of their polynomial counterparts. This enables us to reduce the problem of a general nonlinearity with sufficient regularity to that of a polynomial.

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