Rasimate Maungchang

activity

20112020

most citedFinite rigid subgraphs of the pants graphs of punctured spheres

10 citations · 25 across the 5 of their papers we have counts for

collaborators

5 papers

math.GR2020★ 8 cited

On transitivity and connectedness of Cayley graphs of gyrogroups

Rasimate Maungchang, Prathomjit Khachorncharoenkul, Kiattisak Prathom +1

In this work, we explore edge direction, transitivity, and connectedness of Cayley graphs of gyrogroups. More specifically, we find conditions for a Cayley graph of a gyrogroup to…

math.GT2019★ 1 cited

Finite rigid subgraphs of pants graphs

Jesús Hernández Hernández, Christopher J. Leininger, Rasimate Maungchang

Let $S_{g, n}$ be an orientable surface of genus $g$ with $n$ punctures. We identify a finite rigid subgraph $X_{g, n}$ of the pants graph $P (S_{g, n})$ , that is, a subgraph…

math.GT2017★ 6 cited

Exhausting pants graphs of punctured spheres by finite rigid sets

Rasimate Maungchang

Let $S_{0, n}$ be an $n$ -punctured sphere. For $n \geq 4$ , we construct a sequence $(X_{i})_{i \in N}$ of finite rigid sets in the pants graph $P (S_{0, n})$ s…

math.GT2013★ 10 cited

Finite rigid subgraphs of the pants graphs of punctured spheres

Rasimate Maungchang

We prove a strong form of finite rigidity for pants graphs of spheres. Specifically, for any $n \geq 4$ , we construct a finite subgraph $X_{n}$ of the pants graph $P (S_{0, n})$ of the n…

math.GT2011

The Sunada construction and the simple length spectrum

Rasimate Maungchang

We show that certain families of iso-length spectral hyperbolic surfaces obtained via the Sunada construction are not generally simple iso-length spectral.