Random walks in hyperbolic space H² unify BKT, KPZ, and Lifshitz-tail phenomena through renormalization-group adaptation, WKB scaling, and instanton analysis.
The corresponding results for ∆r E(R) and the radial conditional distribution of the middle point of the Brownian bridge, Ω(r;R, c, t), are shown in Fig
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Three faces of random walks in hyperbolic domain: BKT, Lifshitz tails, and KPZ
Random walks in hyperbolic space H² unify BKT, KPZ, and Lifshitz-tail phenomena through renormalization-group adaptation, WKB scaling, and instanton analysis.