Further to the functional representations of C^?-algebras proposed by R. Cirelli and A. Manià, we consider the uniform Kähler bundle (UKB) description of some C^?-algebraic subjects. In particular, we obtain a one-toone correspondence between closed ideals of a C^?-algebra Aand full uniform Kähler subbundles over open subsets of the base space of the UKB associated with A . In addition, we present a geometric description of the pure state space of hereditary C^?-subalgebras and show that if B is a hereditary C^?-subalgebra of A , the UKB of B is a kind of Kähler subbundle of the UKB of A . As a simple example, we consider hereditary C^?-subalgebras of the C^?-algebra of compact operators on a Hilbert space. Finally, we remark that each hereditary C^?- subalgebra of A also can be naturally characterized as a uniform holomorphic Hilbert bundle.