Maximiliano G. Vides

activity

20202022

collaborators

3 papers

math.GR2022

Lee metrics on groups

Ricardo A. Podestá, Maximiliano G. Vides

In this work we consider interval metrics on groups; that is, integral invariant metrics whose associated weight functions do not have gaps. We give conditions for a group to have…

math.CO2021

Invariant metrics on finite groups

Ricardo A. Podestá, Maximiliano G. Vides

We study invariant and bi-invariant metrics on groups focusing on finite groups $G$ . We show that non-equivalent (bi) invariant metrics on $G$ are in 1-1 correspondence with unitar…

math.CO2020

Isometries between finite groups

Ricardo A. Podestá, Maximiliano G. Vides

We prove that if $H$ is a subgroup of index $n$ of any cyclic group $G$ , then $G$ can be isometrically embedded in $(H^{n}, d_{_{H am}}^{n})$ , thus generalizing previous results of Carl…