Algebraic Properties of Generalized Inverses
Dragana S. Cvetković‐Ilić & Yimin Wei
Algebraic Properties of Generalized Inverses
Dragana S. Cvetković‐Ilić & Yimin Wei
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Description
“The presentation is very clear. The proofs are described in detail. Another beautiful feature of this book is that each chapter ends with references. … Graduate students, Ph.D. students and researchers working on the theory of generalized inverses or closely related fields will benefit from this book.” (Debasisha Mishra, Mathematical Reviews, May, 2018)
“This book gives a presentation of some current topics in theory of generalized inverses. … This book is well written and quite useful for the matrix theory. This reviewer will recommend it as the textbook for the under-graduate, graduate students and PhD students but also for all the researchers interested in this topic.” (Nestor Thome, zbMATH 1380.15003, 2018)“The presentation is very clear. The proofs are described in detail. Another beautiful feature of this book is that each chapter ends with references. … Graduate students, Ph.D. students and researchers working on the theory of generalized inverses or closely related fields will benefit from this book.” (Debasisha Mishra, Mathematical Reviews, May, 2018)
“This book gives a presentation of some current topics in theory of generalized inverses. … This book is well written and quite useful for the matrix theory. This reviewer will recommend it as the textbook for the under-graduate, graduate students and PhD students but also for all the researchers interested in this topic.” (Nestor Thome, zbMATH 1380.15003, 2018)Dragana S. Cvetković‐Ilić is a Professor of Mathematics at the Faculty of Science and Mathematics, University of Nis. She has written in collaboration with other coauthors many articles with a significant contribution to the theory of generalized inverses, linear algebra and operator theory.
Yimin Wei is a Professor at the School of Mathematical Sciences, Fudan University, Shanghai, P.R. of China. He has published four English monographs and over 100 research papers in international journals.
His researches focus on linear algebra, matrix computations in control, and multi-linear algebra (tensors).