Quenched SLE₃ limits for general weak random-bond Ising models
For the planar Ising model with bonds $J_e=1+\varepsilon\xi_e$, where the ξ e have any fixed bounded, nondegenerate, mean-zero iid law, we prove quenched chordal SLE 3 convergence for sufficiently small ε > 0. The temperature is the spontaneous-magnetization threshold. Convergence holds in probability over environments for the full oriented curve law in deterministic Jordan-domain approximations.
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