  We study several families of vertex operator superalgebras from a jet
(super)scheme point of view. We provide new examples of vertex algebras which
are "chiralizations" of their Zhu's Poisson algebras $R_V$. Our examples come
from affine $C_\ell^{(1)}$-series vertex algebras ($\ell \geq 1$), certain
$N=1$ superconformal vertex algebras, Feigin-Stoyanovsky principal subspaces,
Feigin-Stoyanovsky type subspaces, graph vertex algebras $W_{\Gamma}$, and
extended Virasoro vertex algebra. We also give a counterexample to the
chiralization property for the $N=2$ superconformal vertex algebra of central
charge $1$.
