Given a C*-dynamical system, a fruitful avenue to study its properties has been to study the dynamics on its injective envelope. This approach relies on the result of Kalantar and Kennedy (2017), who show that C*-simplicity can be characterized via the Furstenberg boundary using G-injective envelope techniques. In this talk, we will discuss consequences of this idea for partial C*-dynamical systems. In particular, we introduce partial G-injective envelopes and generalize techniques for ordinary C*-dynamical systems given in Kennedy and Schafhauser (2019) to partial C*-dynamical systems. As an application of this machinery, we give a characterization of the ideal intersection property for partial C*-dynamical systems. This is joint work with Matthew Kennedy and Camila Sehnem.