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(1) ℓ -series vertex algebras (ℓ ≥ 1), certain N = 1 superconformal vertex algebras, Feigin-Stoyanovsky principal subspaces, Feigin-Stoyanovsky type subspaces, graph vertex algebras W Γ , 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.