Interpolating sequences for the Banach algebras generated by a class of test functions

Given a domain $\Omega$ in $\mathbb{C}^n$ and collection of test functions $\Psi$ on $\Omega$, we consider the complex-valued $\Psi$-Schur-Agler class associated to pair $(\Omega,\,\Psi)$. In this article, characterize interpolating sequences for Banach algebra which is closed unit ball. When disc $\mathbb{D}$ complex plane $\mathbb{C}$ function includes only identity $\mathbb{D}$, aforementioned bounded holomorphic case, our characterization reduces well known result by Carleson. Furthermore, present several other cases $(\Omega,\,\Psi)$, where main could be applied also show efficacy result.