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Automophisms of Nil-Triangular Subrings of Algebras Chevalley Type $G_2$ Over Integral Domain. I
Let $N\Phi(K)$ be the nil-triangular subalgebra of the Chevalley algebra over an associative commutative ring $K$ with the identity associated with a root system $\Phi$.
A. V. Kazakova
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Free Poisson fields and their automorphisms [PDF]
Leonid Makar-Limanov, Ualbai Umirbaev
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Skew Cyclic Codes Over ℤ4 +
This paper investigates the algebraic structure and properties of skew cyclic codes over the finite chain ring $R = \mathbb {Z}_{4} + u\mathbb {Z}_{4}$ , where $u^{2} = 0$ .
Eda Tekin
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Chevalley groups of type $G_2$ as automorphism groups of loops [PDF]
Petr Vojtěchovský
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An application of the Sakai's theorem to the characterization of H*-algebras
The well-known Sakai's theorem, which states that every derivation acting on a von Neumann algebra is inner, is ,used to obtain a new elegant proof of the Saworotnow's characterization theorem for associative H*-algebras via two-sided H*-algebras.
Borut Zalar
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Nonsymplectic automorphisms of prime order on O'Grady's sixfolds [PDF]
Annalisa Grossi
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Notes on groupoids and their automorphism groups [PDF]
Takayuki Tamura
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Rigidity for von Neumann algebras of graph product groups. I. Structure of automorphisms [PDF]
Ionuţ Chifan +2 more
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Nil sets defined through generalized skew derivations having a Jordan-like behavior
Let R be a prime ring of characteristic different from [Formula: see text], C its extended centroid, F and G non-zero generalized skew derivations of R, associated with the same automorphism [Formula: see text] of R and [Formula: see text] a fixed ...
Francesco Ammendolia +1 more
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