Monoidal infinity category of complexes from Tannakian viewpoint

In this paper we prove that a morphism between schemes or stacks naturally corresponds to a symmetric monoidal functor between stable $infty $ -categories of quasi-coherent complexes. It can be viewed as a derived analogue of Tannaka duality. As a consequence, we deduce that an algebraic stack satisfying a certain condition can be recovered from the symmetric monoidal stable $infty $ -category of quasi-coherent complexes with tensor operation.