Quadratic Lie conformal superalgebras related to Novikov superalgebras

We study quadratic Lie conformal superalgebras associated with Novikov superalgebras. For every superalgebra $(V,\circ)$, we construct an enveloping differential Poisson $U(V)$ a derivation $d$ such that $u\circ v=ud(v)$ and ${u,v}=u\circ v-(-1)^{|u||v|}v\circ u$ for $u,v\in V$. The latter means the commutator Gelfand–Dorfman of $V$ is special. Next, prove constructed on finite-dimensional special has finite faithful representation. This statement step towards solution following open problem: whether (super)algebra