R. A. Hidalgo

activity

20242026

collaborators

Showing 2025Show all

4 papers · 1 filter

math.AG2025

$Z_{p}^{m}$ -actions of type $(d; p, n)$

Ruben A. HIdalgo, Maximiliano Leyton-Alvarez

A $Z_{p}^{m}$ -action of type $(d; p, n)$ , where $2 \leq d \leq m \leq n$ are integers, is a pair $(S, N)$ where $S$ is a $d$ -dimensional compact complex manifold, $N \cong {…

math.AG2025

$Z_{k}^{m}$ -actions of signature $(0; k, \dots n + 1, k)$

Rubén A. Hidalgo, Sebastián Reyes-Carocca

An action of a finite group $G$ is a pair $(S, G^)$ , where $S$ is a compact Riemann surface of genus $g ⩾ 2$ and $G^⩽ Aut (S)$ is isomorphic to $G$ .…

math.AG2025

Algebraic models of cyclic $k$ -gonal curves

Ruben A. Hidalgo, Sebastián Reyes-Carocca

In this paper, we describe explicit algebraic equations of tame cyclic $k$ -gonal curves, where $k \geq 2$ is an integer, reflecting the action of the normalizer of a tame cyclic $k…

math.GT2025

Generalized Fermat Riemann surfaces of infinite type

Ruben A. Hidalgo

The Loch Ness monster (LNM) is, up to homeomorphisms, the unique orientable, connected, Hausdorff, second countable surface of infinite genus and with exactly one end. For each int…

Zpm​-actions of type (d;p,n)

Zkm​-actions of signature (0;k,…n+1,k)

Algebraic models of cyclic k-gonal curves

Generalized Fermat Riemann surfaces of infinite type

$Z_{p}^{m}$ -actions of type $(d; p, n)$

$Z_{k}^{m}$ -actions of signature $(0; k, \dots n + 1, k)$

Algebraic models of cyclic $k$ -gonal curves