For a given generalized reflection matrix , that is, 퐻 = , 2 = , where 퐻 is the conjugate transpose matrix of , a matrix ∈ 푛×푛 is called a Hermitian (anti)reflexive matrix with respect to if 퐻 = and = ± . By using the Kronecker product, we derive the explicit expression of least squares Hermitian (anti)reflexive solution with the least norm to matrix equation = over complex field.