A new equivalent condition of the reverse order law for reflexive generalized inverses of two matrix products

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Abstract

Let C mxn denote the set of m x n matrices with complex entries and C m denote the set of m -dimensional vectors. I k denotes the identity matrix of order k , O mxn be the m x n matrix of all zero entries (if no confusion occurs, we will drop the subscript). For a matrix A ∈ C mxn , A * and r(A) denote the conjugate transpose and the rank of the matrix A , respectively. © 2012 Springer-Verlag London Limited.

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Xiong, Z., & Qin, Y. (2012). A new equivalent condition of the reverse order law for reflexive generalized inverses of two matrix products. In Lecture Notes in Electrical Engineering (Vol. 154 LNEE, pp. 1098–1103). https://doi.org/10.1007/978-1-4471-2386-6_144

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