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An extension of the reflexive property of rings
Mason introduced the notion of reflexive property of rings as a generalization of reduced rings. For a ring endomorphism α, Krempa studied α-rigid rings as an extension of reduced rings. In this note, we introduce the notion of α-quasi reflexive rings as
Arnab Bhattacharjee
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Amitsur's theorem, semicentral idempotents, and additively idempotent semirings
The article explores research findings akin to Amitsur’s theorem, asserting that any derivation within a matrix ring can be expressed as the sum of an inner derivation and a hereditary derivation.
Rachev Martin, Trendafilov Ivan
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Orienteering with One Endomorphism. [PDF]
Arpin S +5 more
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Lattices in Tate modules. [PDF]
Poonen B, Rybakov S.
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Grassmannians and Cluster Structures. [PDF]
Baur K.
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White Box Implementations Using Non-Commutative Cryptography. [PDF]
Marin L.
europepmc +1 more source
Parametric Factorization of Matrices. [PDF]
Huang G, Kutzschebauch F.
europepmc +1 more source
Reversible rings with involutions and some minimalities. [PDF]
Fakieh WM, Nauman SK.
europepmc +1 more source
An algebraic approach to circulant column parity mixers. [PDF]
Subroto RC.
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Aut ( F 5 ) has property (T). [PDF]
Kaluba M, Nowak PW, Ozawa N.
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