We study a class of random permutons which can be constructed from a pair of space-filling
Schramm-Loewner evolution (SLE) curves on a Liouville quantum gravity (LQG) surface …

We investigate here the asymptotic behaviour of a large, typical meandric system. More
precisely, we show the quenched local convergence of a random uniform meandric system …

A meandric system of size n is the set of loops formed from two arc diagrams (non-crossing
perfect matchings) on {1,⋯, 2 n}, one drawn above the real line and the other below the real …

A meander system is a union of two arc systems that represent non-crossing pairings of the
set 2n={1, ..., 2n\} 2 n= 1,…, 2 n in the upper and lower half-plane. In this paper, we consider …

A meander can be seen as a pair of transversally intersecting simple closed curves on a 2-
sphere. We consider pairs of transversally intersecting simple closed curves on a closed …

We show that any set of n blue and n red points on a line admits a plane meander path, that
is, a crossingfree spanning path that passes across the line on red and blue points in …

In this article, we investigate meandric systems having one shallow side: the arch
configuration on that side has depth at most two. This class of meandric systems was …

In the field of quantum information theory, it is well-known that the purely quantum
phenomenon called quantum entanglement can boost the capacity of a quantum channel …

Definition 1.1. A meander of size\(n\in\mathbb {N}\) is a simple loop\(\ell\)(ie, a
homeomorphic image of the circle) in\(\mathbb {R^ 2}\) which crosses the real line\(\mathbb …

Enumerating meanders — three perspectives Page 1 Enumerating meanders — three
perspectives Ion Nechita (CNRS, LPT Toulouse) — joint with Motohisa Fukuda arXiv:1609.02756 …