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We define a new pair of dual bases that generalize the immaculate and dualimmaculate bases to the colored algebras $QSym_A$ and $NSym_A$. The coloreddual immaculate functions are defined combinatorially via tableaux, and wepresent results on their Hopf algebra structure, expansions to and from otherbases, and skew functions. This includes a combinatorial method for expandingthe colored fundamental quasisymmetric functions into the colored dualimmaculate basis that specializes to a new analogous result in the uncoloredcase. For the colored immaculate functions, defined using creation operators,we study expansions to and from other bases and provide a right Pieri rule. Weuse the same methods to define colored generalizations of the row-strictimmaculate and row-strict dual immaculate functions with similar results.

A Generalization of the Dual Immaculate Quasisymmetric Functions in Partially Commutative Variables