61 citations · 128 across the 30 of their papers we have counts for
10 papers · 1 filter
Universal correlations in the Abelian sandpile model
Qiyu Liu, Jan-Niklas Herre, Prajit Baruah +4
We numerically study the bulk correlation functions in the two-dimensional Abelian sandpile model, aiming both to compare with the predictions of logarithmic conformal field theory…
The fermionic DGFF and its scaling limit logCFT
David Adame-Carrillo, Wioletta M. Ruszel
In this paper, we identify the scaling limit of the fermionic discrete Gaussian free field (fDGFF) as a logarithmic conformal field theory (CFT) in two dimensions. We first establi…
Constructing fractional Gaussian fields from long-range divisible sandpiles on the torus
Leandro Chiarini, Milton Jara, Wioletta Ruszel
In \cite{Cipriani2016}, the authors proved that, with the appropriate rescaling, the odometer of the (nearest neighbours) divisible sandpile on the unit torus converges to a bi-Lap…
Contour methods for long-range Ising models: weakening nearest-neighbor interactions and adding decaying fields
Rodrigo Bissacot, Eric O. Endo, Aernout C. D. van Enter +2
We consider ferromagnetic long-range Ising models which display phase transitions. They are long-range one-dimensional Ising ferromagnets, in which the interaction is given by $J_{…
Dyson models under renormalization and in weak fields
R. Bissacot, E. O. Endo, A. C. D. van Enter +3
We consider one-dimensional long-range spin models (usually called Dyson models), consisting of Ising ferromagnets with slowly decaying long-range pair potentials of the form $\fra…
Propagation of Gibbsianness for infinite-dimensional diffusions with space-time interaction
Sylvie Roelly, Wioletta Ruszel
We consider infinite-dimensional diffusions where the interaction between the coordinates has a finite extent both in space and time. In particular, it is not supposed to be smooth…