activity
20152026
most citedDenseness of volatile and nonvolatile sequences of functions

3 citations · 10 across the 16 of their papers we have counts for

collaborators

17 papers

math.PR2026

A Cellular Representation of the Potts Lattice Higgs Model

Summer Eldridge, Malin P. Forsström, Benjamin Schweinhart

The -dimensional Potts lattice Higgs model is a random assignment of spins in to the -dimensional cells of a cell complex induced by a Hamiltonian with a Potts…

math.PR2026

Phase transitions in the charged compact abelian lattice Higgs model

Malin Palö Forsström

We consider the (compact) abelian lattice Higgs model with charge \( k \geq 1 \) and show, using charged Wilson~loop observables and charged versions of the Marcu--Fredenhagen rati…

math.PR2025

Ornstein-Zernike decay of Wilson line observables in the free phase of the \( \mathbb{Z}_2 \) lattice Higgs model

Malin Palö Forsström

In the physics literature, the Wilson line observable is believed to have a phase transition between a region with pure exponential decay and a region with Ornstein-Zernike type co…

math.PR2025

Current expansion and couplings for Ising lattice gauge theory

Malin P. Forsström, Fredrik Viklund

In this note, we discuss a random current expansion and a switching lemma for Ising lattice gauge theory at all choices of inverse temperature , leading to summation over surfac…

math.PR2025

Mixing for Poisson representable processes and consequences for the Ising model and the contact process

Stein Andreas Bethuelsen, Malin Palö Forsström

Forsström et al. [8] recently introduced a large class of -valued processes that they named Poisson representable. In addition to deriving several interesting properties f…

math.PR2025

Poisson representations for tree-indexed Markov chains

Malin Palö Forsström

In~\cite{fgs}, the class of Poisson representable processes was introduced. Several well-known processes were shown not to belong to this class, with examples including both the Cu…

math.PR2024

The phase transition of the Marcu-Fredenhagen ratio in the abelian lattice Higgs model

Malin P. Forsström

The Marcu-Fredenhagen ratio is a quantity used in the physics literature to differentiate between phases in lattice Higgs models. It is defined as the limit of a ratio of expectati…

math.PR2023★ 1 cited

Free energy and quark potential in Ising lattice gauge theory via cluster expansion

Malin Palö Forsström, Fredrik Viklund

We revisit the cluster expansion for Ising lattice gauge theory on with Wilson action, at a fixed inverse temperature \( β\) in the low-temperature regi…

math.PR2021

Decay of correlations in finite Abelian lattice gauge theories

Malin Palö Forsström

In this paper, we study lattice gauge theory on \( \mathbb{Z}^4 \) with finite Abelian structure group. When the inverse coupling strength is sufficiently large, we give an upper b…

math.PR2020

When are sequences of Boolean functions tame?

Malin Palö Forsström

In \cite{js2006}, Jonasson and Steif conjectured that no non-degenerate sequence of transitive Boolean functions with cou…

math.PR2020★ 1 cited

A tame sequence of transitive Boolean functions

Malin Palö Forsström

Given a sequence of Boolean functions , , and a sequence of continuous time -biased random wa…

math.PR2019

A Few Surprising Integrals

Malin Palö Forsström, Jeffrey E. Steif

Using formulas for certain quantities involving stable vectors, due to I. Molchanov, and in some cases utilizing the so-called divide and color model, we prove that certain familie…

math.PR2018★ 1 cited

Divide and color representations for threshold Gaussian and stable vectors

Malin Palö Forsström, Jeffrey E. Steif

We study the question of when a (\{0,1\})-valued threshold process associated to a mean zero Gaussian or a symmetric stable vector corresponds to a {\it divide and color (DC) proce…

math.PR2017★ 3 cited

Denseness of volatile and nonvolatile sequences of functions

Malin Palö Forsström

In a recent paper by Jonasson and Steif, definitions to describe the volatility of sequences of Boolean functions, \( f_n \colon \{ -1,1 \}^n \to \{ -1,1 \} \) were introduced. We…

math.MG2017★ 1 cited

Exact Hausdorff measures of Cantor sets

Malin Palö Forsström

Cantor sets in \(\mathbb{R}\) are common examples of sets for which Hausdorff measures can be positive and finite. However, there exist Cantor sets for which no Hausdorff measure i…

math.PR2015★ 2 cited

Noise Sensitivity and Noise Stability for Markov Chains: Existence Results

Malin Palö Forsström

During the past 15 years, several extensions of the concepts noise sensitivity and noise stability, first coined in~\cite{schramm2000}, has been studied. The purpose in this paper…

math.PR2015★ 1 cited

A Noise Sensitivity Theorem for Schreier Graphs

Malin Palö Forsström

During the past 15 years, several extensions of the concept of noise sensitivity first coined in~\cite{schramm2000}, has been studied. One such extension was studied in ??, where t…