Conformal Invariance of Critical Site Percolation on the Triangular Lattice via Cardy's Formula

Rigorous derivation of the scaling limit of crossing probabilities in critical site percolation on the triangular lattice, establishing the convergence of Smirnov's discrete observable to the solution of a Schwarz-Christoffel boundary value problem.

Keywords

Smirnov's Observable, Universality Classes, Triangular Lattice, Discrete Complex Analysis, Critical Percolation, Conformal Invariance, Cardy's Formula, SLE6

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