In this paper, we shall show some representations of Nevanlinna-type spaces $N^p$, $1\leqq p<\infty$, as unions of weighted $H^q$-spaces, $0<q<\infty$. Moreover, we shall prove that the usual metric topology on $N^p$ is equivalent to an inductive limit topology on $N^p$.
"Representations of Nevanlinna-type Spaces by Weighted Hardy Spaces." Tokyo J. Math. 24 (2) 369 - 375, December 2001. https://doi.org/10.3836/tjm/1255958181