Logarithmic correlation functions in 2D critical percolation
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Publication:6619203
DOI10.1007/JHEP08(2024)103MaRDI QIDQ6619203
Publication date: 15 October 2024
Published in: Journal of High Energy Physics (Search for Journal in Brave)
Quantum field theory; related classical field theories (81Txx) Equilibrium statistical mechanics (82Bxx) Special processes (60Kxx)
Cites Work
- Correlation function of four spins in the percolation model
- From percolation to logarithmic conformal field theory
- Indecomposability parameters in chiral logarithmic conformal field theory
- Two-dimensional critical percolation: the full scaling limit
- \(c\)-theorem for disordered systems
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- On crossing event formulas in critical two-dimensional percolation
- Logarithmic operators in conformal field theory
- Four spins correlation function of the \(q\) states Potts model, for general values of \(q\). Its percolation model limit \(q \rightarrow 1\)
- Logarithmic conformal field theories as limits of ordinary CFTs and some physical applications
- Logarithmic conformal field theory: beyond an introduction
- Logarithmic operator intervals in the boundary theory of critical percolation
- On three-point connectivity in two-dimensional percolation
- Conformal algebras of two-dimensional disordered systems
- The number of incipient spanning clusters in two-dimensional percolation
- Percolation crossing formulae and conformal field theory
- Connectivities of Potts Fortuin-Kasteleyn clusters and time-like Liouville correlator
- Conformal covariance of connection probabilities and fields in 2D critical percolation
- On the density of 2D critical percolation gaskets and anchored clusters
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