Weighted (b,c)-inverses in categories and semigroups

DOI10.1080/00927872.2019.1687712zbMath1466.18003OpenAlexW2994024523MaRDI QIDQ5220647

Michael P. Drazin

Publication date: 27 March 2020

Published in: Communications in Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/00927872.2019.1687712

zbMATH Keywords

semigroupcategorypseudo-inversegeneralized inverseannihilatorMoore-Penrose inverseassociative ringweighted generalized inverse\((b, c)\)-inverseannihilator \((b, c)\)-inversehybrid \((b, c)\)-inverseMitsch's partial order

Mathematics Subject Classification ID

Theory of matrix inversion and generalized inverses (15A09) Algebraic aspects of posets (06A11) Connections of semigroups with homological algebra and category theory (20M50) General theory of categories and functors (18A99)

Related Items (3)

New characterizations for the weighted \((b, c)\)-inverse in rings and their applications ⋮ On a question of Drazin ⋮ On (b,c)-inverses and (c,b)-inverses

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Group, Moore-Penrose, core and dual core inverse in rings with involution
• A Drazin inverse for rectangular matrices
• Generalized inverses. Theory and applications.
• A class of outer generalized inverses
• Pseudo-Inverses in Associative Rings and Semigroups
• A Natural Partial Order for Semigroups
• Subclasses of (b, c)-inverses
• On Regular Rings
• Hybrid (b, c)-inverses and five finiteness properties in rings, semigroups, and categories

This page was built for publication: Weighted (b,c)-inverses in categories and semigroups