BSE-properties of Vector-valued group algebras

Let $\mathcal{A}$ be a commutative and semisimple Banach algebra with identity norm one and $G$ be an abelian locally compact Hausdorff group. In this paper, we study BSE-Property for $L^1(G,\mathcal A)$ and show that $L^1(G,\mathcal A)$ is a BSE algebra if and only if $\mathcal A$ is so.

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