摘要

In this paper, we prove the limit representation for the generalized inverse A(T,S)((2)) of a given complex matrix A in a simpler way. Then, using this representation, two known results, the generalized inverse A(T,S)((2)) as an analogs of convex combination with the minor of adjA and the representation of the minor of the generalized inverse A(T,S)((2)), were derived anew. As a special case of the minor, a determinantal representation of the generalized inverse A(T,S)((2)) is obtained.