$\tau$-exceptional sequences for representations of quivers over local algebras

Let $k$ be an algebraically closed field. Let $R$ be a finite dimensional commutative local $k$-algebra and let $Q$ be a quiver with no oriented cycles. In this paper, we study (signed) $\tau$-exceptional sequences over the algebra $\mathrm{\Lambda }=R\otimes kQ$, which is isomorphic to $RQ$. We show there is a bijection between the set of complete (signed) $\tau$-exceptional sequences in $\text{mod }kQ$ and the set of complete (signed) $\tau$-exceptional sequences in $\text{mod }\mathrm{\Lambda }$. Moreover, we prove that every $\tau$-perpendicular subcategory of $\text{mod }\mathrm{\Lambda }$ is equivalent to the module category of $R\otimes k{Q}^{\mathrm{\prime }}$, for some quiver $Q^{\mathrm{\prime }}$. As a consequence, we prove that the $\tau$-cluster morphism categories of $kQ$ and $\mathrm{\Lambda }$ are equivalent.