On fillings of $$\partial (V\times {\mathbb {D}})$$

We show that any symplectically aspherical/Calabi-Yau filling of $Y:=\partial(V\times \mathbb{D})$ has vanishing symplectic cohomology for Liouville domain $V$. In particular, we make no topological requirement on the and $c_1(V)$ can be nonzero. Moreover, $W$ $Y$, interior $\mathring{W}$ is diffeomorphic to $V\times \mathbb{D}$ if $\pi_1(Y)$ abelian $\dim V\ge 4$. And moreover Whitehead group trivial.