Resumen de Espacios de funciones holomorfas cuyas diferenciales se extienden en el origen
If $\Omega$ is a non empty convex open subset of a Silva space $E$ with the origin in its boundary and $F$ is a Fréchet space, we study the spaces of holomorphic mappings from $\Omega$ into $F$ such that its differentials can be continuously extended to the origin. These spaces are compared with the spaces of holomorphic mappings with asymptotic expansion at the origin.
