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In this article, we improve our main results from \emph{Chow groups and$L$-derivatives of automorphic motives for unitary groups} in two direction:First, we allow ramified places in the CM extension $E/F$ at which we considerrepresentations that are spherical with respect to a certain special maximalcompact subgroup, by formulating and proving an analogue of the Kudla--Rapoportconjecture for exotic smooth Rapoport--Zink spaces. Second, we lift therestriction on the components at split places of the automorphicrepresentation, by proving a more general vanishing result on certaincohomology of integral models of unitary Shimura varieties with Drinfeld levelstructures.

Chow groups and $L$-derivatives of automorphic motives for unitary groups, II