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$��$-Mappings of triangular algebras
2013Let $A$ be an algebra and $ $ an automorphism of $A$. A linear map $d$ of $A$ is called a $ $-derivation of $A$ if $d(xy) = d(x)y + (x)d(y)$, for all $x, y \in A$. A linear map $D$ is said to be a generalized $ $-derivation of $A$ if there exists a $ $-derivation $d$ of $A$ such that $D(xy) = D(x)y + (x)d(y)$, for all $x, y \in A$.
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σ-Centralizers of Triangular Algebras
Ukrainian Mathematical Journal, 2023M. Ashraf, M. Ansari
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Involutions in Algebras of Upper-Triangular Matrices
Russian Mathematics (Izvestiya VUZ. Matematika), 2023I. A. Kulguskin, D. T. Tapkin
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Centralizers of Lie Structure of Triangular Algebras
Results in Mathematics, 2022B. Fadaee, A. Fošner, H. Ghahramani
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Graded polynomial identities for the upper triangular matrix algebra over a finite field
, 2020Dimas José Gonçalves, Evandro Riva
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On the Closure of Triangular Algebras
American Journal of Mathematics, 1990The author constructs triangular algebras in the hyperfinite \(II_ 1\) factor and in \(B(H)\) whose norm closures are not triangular. These examples answer the question about triangular algebras in the negative.
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The images of polynomials on 3 × 3 upper triangular matrix algebras
Linear Algebra and its Applications, 2022Qianwang Chen, Yingyu Luo, Yu Wang
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Variational algorithms for linear algebra
Science Bulletin, 2021Xiaosi Xu, Jinzhao Sun, Suguru Endo
exaly
A note on cocharacter sequence of Jordan upper triangular matrix algebra
, 2017L. Centrone, Fabrizio Martino
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The fundamental groups of a triangular algebra
, 1996I. Assem, J. A. Peña
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