Lukas Schoug

activity

20192026

most citedA multifractal boundary spectrum for SLE

_{κ} (ρ)

3 citations · 3 across the 8 of their papers we have counts for

collaborators

Showing 2023Show all

3 papers · 1 filter

math.PR2023

Scaling properties of a random Yule tree embedded in $R^{D}$

Lukas Schoug

We study a random tree, which was introduced by Ajazi et al. as part of a model of a neuronal network. Realising a scaling relation for the law of the tree, we can use elementary t…

math.PR2023

A Gaussian free field approach to the natural parametrisation of SLE $_{4}$

Vlad Margarint, Lukas Schoug

We construct the natural parametrisation of SLE $_{4}$ using the Gaussian free field, complementing the corresponding results for SLE $_{κ}$ for $κ \in (0, 4)$ by Benoist and for $κ\in (4,…

math.PR2023

Conformal removability of non-simple Schramm-Loewner evolutions

Konstantinos Kavvadias, Jason Miller, Lukas Schoug

We consider the Schramm-Loewner evolution (SLE $_{κ}$ ) for $κ \in (4, 8)$ , which is the regime that the curve is self-intersecting but not space-filling. We let $K$ be the se…

Scaling properties of a random Yule tree embedded in RD

A Gaussian free field approach to the natural parametrisation of SLE4​

Conformal removability of non-simple Schramm-Loewner evolutions

Scaling properties of a random Yule tree embedded in $R^{D}$

A Gaussian free field approach to the natural parametrisation of SLE $_{4}$