Results 201 to 210 of about 278 (249)
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Left Centralizers of an H ∗ -Algebra
Proceedings of the American Mathematical Society, 1974Gregory F Bachelis
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A characterization of Jordan left ∗-centralizers in rings with involution [PDF]
Let R be a ring with involution ∗. An additive mapping T : R → R is called a left ∗-centralizer (resp. Jordan left ∗-centralizer) if T(xy) = T(x)y∗ (resp. T(x2) = T(x)x∗) holds for all x,y ∈ R, and a reverse left ∗-centralizer if T(xy) = T(y)x∗ holds for
Adel Alahamdi +3 more
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On Jordan left-I-centralizers of prime and semiprime gamma rings with involution
Let M be a 2-torsion free Γ-ring with involution I satisfying the condition xαyβz=xβyαz for all x,y,z∈M and α,β∈Γ. The object of our paper is to show that every Jordan left-I-centralizer on a semiprime Γ-ring with involution I, is a reverse left-I ...
Akhil Chandra Paul, Bijan Davvaz
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On Centralizers of Idempotents with Restricted Range
This study delves into the structure and properties of left inverse zero divisor bands within semigroups, identifying their maximal forms and broadening the theoretical landscape of semigroup analysis.
Amal S Alali
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Equivalent characterization of right (left) centralizers or centralizers on Banach algebras
2023Summary: Let \(\mathcal{A}\) be a unital Banach algebra, \(w\in\mathcal{A}\), and \(\gamma : \mathcal{A} \to \mathcal{A}\) is a continuous linear map. We show that \(\gamma\) satisfies \(a\gamma(b)=\gamma(w)\) (\(\gamma(a)b=\gamma(w)\)) whenever \(a,b\in \mathcal{A}\) with \(ab=w\) and \(w\) is a left (right) separating point in \(\mathcal{A}\) if and ...
Ghahramani, H. +2 more
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Central and left division hepatectomies in two dogs
Journal of the American Veterinary Medical Association, 2023Abstract OBJECTIVE To describe the management of extensive hepatectomy in 2 dogs. ANIMALS A 10-year-old female intact mixed-breed dog (case 1) and an 11-year-old male castrated mixed-breed dog (case 2) were presented for surgical evaluation following diagnosis of a hepatic mass.
Gabrielle S, Fontes +5 more
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Characterizing left centralizers by their action on a polynomial
Publicationes Mathematicae Debrecen, 2004For a (not necessarily unital) ring \(R\), an additive map \(\varphi\colon R\to R\) is called a left centralizer, if \(\varphi(xy)=\varphi(x)y\) for all \(x,y\in R\). The paper under review studies a more general condition, when the multiplication is replaced by an arbitrary multilinear polynomial in noncommuting variables.
Benković, Dominik, Eremita, Daniel
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On Jordan Triple α-*Centralizers Of Semiprime Rings
Let R be a 2-torsion free semiprime ring equipped with an involution *. An additive mapping T : R→R is called a left (resp. right) Jordan α-*centralizer associated with a function α: R→R if T(x2)=T(x)α(x*) (resp. T(x2)=α(x*)T(x)) holds for all x ∊ R.
Mohammad Ashraf
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Double centralizers of minimal faithful modules over left serial algebras
Makino, Ryohei
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