Results 1 to 10 of about 507 (91)
ON CERTAIN DIFFERENTIAL IDENTITIES IN PRIME RINGS WITH INVOLUTION
In the present paper we investigate commutativity of -prime ring R, which satisfies certain differential identities on -ideals of R. Some results already known for prime rings on ideals have also been deduced.
M. Ashraf, M. Siddeeque
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Kinds of Derivations on Hilbert c -Modules and Their Operator
Let M be a Hilbert C -module. A linear mapping dW M! M is called a deriva- tion if d. ·/D ·C ·C d· for all x;y;·2 M. We give some results for derivations and automatic continuity of them on M. Also, we will characterize generalized derivations and strong
M. Mirzavaziri
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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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Outcomes of fertility preservation treatments in patients with endometrial cancer with different molecular classifications based on an NGS panel. [PDF]
Xu Y +9 more
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Purely Inseparable Ring Extensions and Azumaya Algebras [PDF]
Ikehata, Shuichi
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Co-commutators with generalized derivations in prime and semiprime rings
B. Dhara, V. Filippis
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Derivations and Reverse Derivations in Semiprime Rings
M. Samman, S. Arabia, N. AlYamani
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Some of the next articles are maybe not open access.
Dense subsets on Banach *-algebras with linear derivations
International Journal of Algebra, 2021Let A be a Banach ∗-algebra over C. In this manuscript, we study the behaviour of linear derivations with regular involution which satisfy certain differential identitities. In fact, we prove that there is no positive integer n such that the set of a ∈ A
H. Alhazmi
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On $(\sigma, \tau)$-derivations of Prime Near-Rings-II
Sarajevo Journal of MathematicsLet $N$ be a left near-ring and let $\sigma, \tau$ be automorphisms of $N$. An additive mapping $d : N \longrightarrow N$ is called a $(\sigma, \tau)$-derivation on $N$ if $d(xy) = \sigma (x)d(y) + d(x)\tau (y)$~for all $x,y \in N$.
Mohammad Ashraf, Shakir Ali
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