Sobre $M$-tonelación y dual local completitud en espacios de funciones contínuas con valores vectoriales provistos de la topología de la convergencia puntual

In this article we give conditions on $C_s(X)$ and $E[\mathfrak{j}]$ for $C(X,E)[\mathfrak{j}_s]$ to be $m$-barrelled (dual locally complete) and we obtain the $m$-barrelled topology associated to $\mathfrak{j}_s$ in terms of the $m$-barrelled topology associated to $\mathfrak{j}$ when $C_s(X)$ is a barrelled space.