Félix Capulín, Enrique Castañeda-Alvarado, Leonardo Juárez-Villa, David Maya
Abstract
We introduce the concept of g-growth hyperspace: if $X$ is a continuum, then a non-empty subset $\mathcal H$ of $2^X$ is a g-growth hyperspace of $X$ provided that if $\mathcal A$ is a subcontinuum of $2^X$ and $\mathcal A \cap \mathcal H \neq \e
OpenAlex reports 2 citations for this work. Citation counts describe recorded attention and do not establish research quality.
A contribution statement is not available in the OpenAlex record.
Method details are not available in the OpenAlex metadata.
Findings are not separately available in the OpenAlex metadata.
Limitations are not available in the OpenAlex metadata.
Application details are not available in the OpenAlex metadata.
We introduce the concept of g-growth hyperspace: if $X$ is a continuum, then a non-empty subset $\mathcal H$ of $2^X$ is a g-growth hyperspace of $X$ provided that if $\mathcal A$ is a subcontinuum of $2^X$ and $\mathcal A \cap \mathcal H \neq \e
Key concepts: Hyperspace, Mathematics, Pure mathematics, Combinatorics, Discrete mathematics