We study the realization of the reverse braided category of the module category of a rational vertex operator algebra. Using holomorphic extensions and commutant constructions, we prove that this realization property is preserved under suitable cosets, tensor products, extensions, and finite-group orbifolds. As applications, we establish the property for unitary Virasoro minimal models, affine vertex operator algebras of types ABCDE at positive integral levels, the corresponding principal W-algebras of type ADE, and related parafermion vertex operator algebras.