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Wetting Transition of the Two-Dimensional Solid-on-Solid Model with Quenched Disorder
We study the wetting transition for a two-dimensional Solid-On-Solid (SOS) interface above a hard wall in the presence of quenched disorder. The interface is represented by a nonnegative integer-valued height function $ϕ$, with Hamiltonian $\mathcal H^ω(ϕ)=β\sum_{x\sim y}|ϕ(x)-ϕ(y)|-\sum_x(h+αω_x-λ(
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