  In this paper, we introduce a family of functors denoted $\mathscr{F}_b$ that
act on algebraic D-modules and generate modules over N=2 superconformal
algebras. We prove these functors preserve irreducibility for all values of
$b$, with a few clear exceptions described. We also establish necessary and
sufficient conditions to determine when two such functors are naturally
isomorphic. Applying $\mathscr{F}_b$ to N=1 super-Virasoro algebras recovers
the functors previously introduced in \cite{CDLP}. Our new functors also
facilitate the recovery of specific irreducible modules over N=2 superconformal
algebras, including intermediate series and $U(\mathfrak{h})$-free modules.
Additionally, our constructed functors produce several new irreducible modules
for N=2 superconformal algebras.
