We complete the determination of the universal amplitude ratios of two-dimensional percolation within the two-kink approximation of the form factor approach. For the cluster size ratio, which has for a long time been elusive both theoretically and numerically, we obtain the value 160.2, in good agreement with the lattice estimate 162.5 +/- 2 of Jensen and Ziff
Series expansions for general moments of the bond-percolation cluster-size distribution on hypercubi...
For ordinary (independent) percolation on a large class of lattices it is well known that below the ...
We investigate bond- and site-percolation models on several two-dimensional lattices numerically, by...
We complete the determination of the universal amplitude ratios of two-dimensional percolation withi...
We consider the scaling limit of the two-dimensional q-state Potts model for q ≤ 4. We use the exact...
We consider the scaling limit of the two-dimensional $q$-state Potts model for $q\leq 4$. We use the...
We use the results of integrable field theory to determine the universal amplitude ratios in the two...
AbstractWe summarize several decades of work in finding values for the percolation threshold pc for ...
The high-temperature susceptibility of the q-state Potts model behaves as Γ|T - Tc|-y as T → Tc + , ...
Clusters and droplets of positive spins in the two-dimensional Ising model percolate at the Curie te...
This thesis explores critical two-dimensional percolation in bounded regions in the continuum limit....
Abstract We conjecture an exact form for an universal ratio of four-point cluster connectivities in ...
Abstract. Recently, Delfino and Viti have examined the factorization of the three-point density corr...
At the critical point in two dimensions, the number of percolation clusters of enclosed area greater...
We study a process termed agglomerative percolation (AP) in two dimensions. Instead of adding sites ...
Series expansions for general moments of the bond-percolation cluster-size distribution on hypercubi...
For ordinary (independent) percolation on a large class of lattices it is well known that below the ...
We investigate bond- and site-percolation models on several two-dimensional lattices numerically, by...
We complete the determination of the universal amplitude ratios of two-dimensional percolation withi...
We consider the scaling limit of the two-dimensional q-state Potts model for q ≤ 4. We use the exact...
We consider the scaling limit of the two-dimensional $q$-state Potts model for $q\leq 4$. We use the...
We use the results of integrable field theory to determine the universal amplitude ratios in the two...
AbstractWe summarize several decades of work in finding values for the percolation threshold pc for ...
The high-temperature susceptibility of the q-state Potts model behaves as Γ|T - Tc|-y as T → Tc + , ...
Clusters and droplets of positive spins in the two-dimensional Ising model percolate at the Curie te...
This thesis explores critical two-dimensional percolation in bounded regions in the continuum limit....
Abstract We conjecture an exact form for an universal ratio of four-point cluster connectivities in ...
Abstract. Recently, Delfino and Viti have examined the factorization of the three-point density corr...
At the critical point in two dimensions, the number of percolation clusters of enclosed area greater...
We study a process termed agglomerative percolation (AP) in two dimensions. Instead of adding sites ...
Series expansions for general moments of the bond-percolation cluster-size distribution on hypercubi...
For ordinary (independent) percolation on a large class of lattices it is well known that below the ...
We investigate bond- and site-percolation models on several two-dimensional lattices numerically, by...