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We study four-point functions of critical percolation in two dimensions, and more generally of the Potts model.
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B. Duplantier (2003) [math-ph/0303034] Conformal Fractal Geometry and Boundary Quantum Gravity
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G. Delfino, J. Viti (2011) [1009.1314] On three-point connectivity in two-dimensional percolation
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J. Jacobsen (2012 book chapter) Loop Models and Boundary CFT
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G. Delfino (2013) Parafermionic excitations and critical exponents of random cluster and O (n) models
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S. Ribault (2014) [1406.4290] Conformal field theory on the plane
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G. Delfino, J. Viti (2011) [1104.4323] Potts q-color field theory and scaling random cluster model
2011
Cited alongside, same era.
T. M. Garoni, G. Ossola, M. Polin, A. D. Sokal (2011) [0705.2751] Dynamic Critical Behavior of the Chayes–Machta Algorithm for the Random-Cluster Model, I. Two Dimensions
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2012
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B. Estienne, Y. Ikhlef (2015) [1505.00585] Correlation functions in loop models
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S. Ribault, R. Santachiara (2015) [1503.02067] Liouville theory with a central charge less than one
2015
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S. Rychkov (2016) [1601.05000] EPFL Lectures on Conformal Field Theory in D ≥ \geq 3 Dimensions
2016
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2016
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