Singular Legendrian unknot links and relative Ginzburg algebras

We associate to a quiver and a subquiver $(Q,F)$ a stopped Weinstein manifold $X$ whose Legendrian attaching link is a singular Legendrian unknot link $\Lambda$. We prove that the relative Ginzburg algebra of $(Q,F)$ is quasi-isomorphic to the Chekanov–Eliashberg dg-algebra of $\Lambda$. It follows that the Chekanov–Eliashberg dg-algebra of $\Lambda$ relative to its boundary dg-subalgebra, and the Orlov functor associated to the partially wrapped Fukaya category of $X$ both admit a strong relative smooth Calabi–Yau structure.