Definition 22.26.2. Let R be a ring. A functor of differential graded categories over R is a functor F : \mathcal{A} \to \mathcal{B} where for all objects x, y of \mathcal{A} the map F : \mathop{\mathrm{Hom}}\nolimits _\mathcal {A}(x, y) \to \mathop{\mathrm{Hom}}\nolimits _\mathcal {A}(F(x), F(y)) is a homomorphism of differential graded R-modules.
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