activity
20092023
most citedThe phase transition of the quantum Ising model is sharp

32 citations · 116 across the 10 of their papers we have counts for

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7 papers · 1 filter

math.PR2023

A two-table theorem for a disordered Chinese restaurant process

Jakob E. Björnberg, Cécile Mailler, Peter Mörters +1

We investigate a disordered variant of Pitman's Chinese restaurant process where tables carry i.i.d. weights. Incoming customers choose to sit at an occupied table with a probabili…

math.PR2019

Stable shredded spheres and causal random maps with large faces

Jakob Björnberg, Nicolas Curien, Sigurdur Örn Stefánsson

We introduce a new family of random compact metric spaces for , which we call stable shredded spheres. They are constructed from excursions of -stable…

math.PR2016★ 7 cited

Critical parameter of random loop model on trees

Jakob E. Björnberg, Daniel Ueltschi

We give estimates of the critical parameter for random loop models that are related to quantum spin systems. A special case of the model that we consider is the interchange- or ran…

math.PR2014★ 3 cited

On site percolation in random quadrangulations of the half-plane

Jakob E. Björnberg, Sigurdur Örn Stefánsson

We study site percolation on uniform quadrangulations of the upper half plane. The main contribution is a method for applying Angel's peeling process, in particular for analyzing a…

math.PR2014★ 18 cited

Random walk on random infinite looptrees

Jakob E. Björnberg, Sigurdur Örn Stefánsson

Looptrees have recently arisen in the study of critical percolation on the uniform infinite planar triangulation. Here we consider random infinite looptrees defined as the local li…

math.PR2013★ 32 cited

Recurrence of bipartite planar maps

Jakob E. Björnberg, Sigurdur Orn Stefansson

This paper concerns random bipartite planar maps which are defined by assigning weights to their faces. The paper presents a threefold contribution to the theory. Firstly, we prove…

math.PR2013★ 5 cited

Sharpness versus robustness of the percolation transition in 2D contact processes

J. van den Berg, J. E. Björnberg, M. Heydenreich

We study versions of the contact process with three states, and with infections occurring at a rate depending on the overall infection density. Motivated by a model described in [1…