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- W2953161024 abstract "The notion of a surface-order specific entropy h_c(P) of a two-dimensional discrete random field P along a curve c is introduced as the limit of rescaled entropies along lattice approximations of the blowups of c. Existence is shown by proving a corresponding Shannon-McMillan theorem. We obtain a representation of h_c(P) as a mixture of specific entropies along the tangent lines of c. As an application, the specific entropy along curves is used to refine Foellmer and Ort's lower bound for the large deviations of the empirical field of an attractive Gibbs measure from its ergodic behavior in the phase-transition regime." @default.
- W2953161024 created "2019-06-27" @default.
- W2953161024 creator A5020720612 @default.
- W2953161024 date "2007-09-17" @default.
- W2953161024 modified "2023-09-28" @default.
- W2953161024 title "Shannon-McMillan theorems for discrete random fields along curves and lower bounds for surface-order large deviations" @default.
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