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This paper extends the property of quasi-Baer ∗-rings to their ∗-corners and discusses the conditions under which a ∗-ring is quasi-Baer. It establishes the equivalence between Abelian Baer ∗-rings and reduced quasi-Baer ∗-rings, and introduces the concept of ∗-biregularity for rings with involution. Additionally, it provides necessary conditions for a ∗-biregular ∗-ring to be quasi-Baer and explores the relationships between various types of ∗-rings.

Author

el ouahabi chaimae

Language

EN