ArrohmanGemawati, SriSirait, Asli2016-02-042016-02-042016-02-04wahyu sari yenihttp://repository.unri.ac.id/xmlui/handle/123456789/7894This article studies the necessary and sufficient conditions to determine the solutions of the matrix equation AX=B, which can be either reflexive and anti-reflexive matrix. An n × n complex matrix A is said to be a reflexive (or anti-reflexive) if A = PAP (or A = −PAP) where an n × n complex matrix P is said to be a generalized reflection matrix if PH = P and P2 = I.enMatrix equationgeneralized reflection matrix,reflexive matrixanti- reflexive matrixstudent Paper Post Degree