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Third power associative, antiflexible rings satisfying (a, b, bc) = b(a, b, c)

Communications in Algebra, 2017
AbstractIn this article, we study third power associative, antiflexible rings satisfying the identity (a,b,bc)=b(a,b,c). We prove that third power associative, antiflexible rings satisfying the identity (a,b,bc)=b(a,b,c) with characteristic ≠2,3 are associative of degree five.
Dhabalendu Samanta, Irvin Roy Hentzel
openaire   +1 more source

Phase Transitions of Associative Biomacromolecules

Chemical Reviews, 2023
Rohit V Pappu, Furqan Dar, Mina Farag
exaly  

Pseudo Drazin inverses in associative rings and Banach algebras

Linear Algebra and Its Applications, 2012
Jianlong Chen
exaly  

On n-associative formal power series

Aequationes Mathematicae, 2015
Harald Fripertinger
exaly  

Principally Quasi-Baer Skew Power Series Rings

Communications in Algebra, 2010
Ahmad Moussavi
exaly  

On annihilator ideals in skew power series rings

Communications in Algebra, 2023
exaly  

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