Results 131 to 140 of about 75,516 (323)
Jordan *-derivation pairs on a complex *-algebra
Aequationes Mathematicae, 1996 Let \(A\) be a ring with involution * and \(M\) be an \(A\)-bimodule. The paper considers pair of functions \(E,F\colon A\to M\) satisfying \(E(x^3)=E(X)x^{*^2}+xF(x)x^*+x^2E(x)\) and \(F(x^3)=F(X)x^{*^2}+xE(x)x^*+x^2F(x)\) for all \(x\in A\), and thereby extends the treatment of the so-called Jordan *-derivation pairs introduced by \textit{B.
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(ï³,ï´)- Strongly Derivations Pairs on Rings
Ibn Al-Haitham Journal for Pure and Applied Sciences, 2016 Let R be an associative ring. In this paper we present the definition of (s,t)- Strongly derivation pair and Jordan (s,t)- strongly derivation pair on a ring R, and study the relation between them.
I. A. Saed
doaj
Glia, EarlyView.Pre‐exposure prophylaxis (PrEP) inhibits oligodendrocyte differentiation. PrEP inhibits oligodendrocyte differentiation through lysosome deacidification. Acidic nanoparticles prevent PrEP‐induced inhibition of oligodendrocyte differentiation. ABSTRACT A disproportionate percentage of adolescents are diagnosed with human immunodeficiency virus (HIV) in ...
Caela C. Long +6 more
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The range of a derivation on a Jordan–Banach algebra [PDF]
, 2001 Matej Brešar, A. R. Villena
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On Pták's derivation of the Jordan normal form
Linear Algebra and its Applications, 2000 The author comments briefly on \textit{V. Pták}'s paper [ibid. 310, No.~1-3, 5-7 (2000; reviewed above)], explaining in more detail the application to the Jordan normal form.
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Human Resource Development Quarterly, EarlyView.Abstract Feedback is a vital human resource development (HRD) practice, extensively researched and used to regulate employee behavior and performance. However, despite a century of research and immense significance and use, we still do not fully know why some accept feedback while others reject it.
Jetmir Zyberaj
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Beyond Labels: Unveiling the Interplay Between Identity and Name Changes in Firm Performance
International Journal of Finance &Economics, EarlyView.ABSTRACT Despite the increasing prevalence of corporate name change (CNC) in tandem with a growing body of research on the subject, the boundary and contextual conditions under which CNC yield beneficial or detrimental effects remain underexplored in the current literature.
Godfred Adjapong Afrifa +1 more
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GENERALIZED JORDAN DERIVATIONS ON PRIME RINGS AND STANDARD OPERATOR ALGEBRAS [PDF]
, 2003 Wu Jing, Shijie Lu
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Jordan derivations and antiderivations on triangular matrices
Linear Algebra and its Applications, 2005 Let \(\mathcal{C}\) be a commutative ring with 1, \(\mathcal{T}_{n}\) be the ring of all upper triangular matrices over \(\mathcal{C}\) and \(\mathcal{M}\) be a \(\mathcal{T}_{n}\)-bimodule. Then a \(\mathcal{C}\)-linear map \(\Delta :\mathcal{T}_{n}\rightarrow\mathcal{M}\) is a Jordan derivation if \(\Delta(ab+ba)=\Delta(a)b+a\Delta(b)+\Delta(b)a+b ...
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ESG Ratings and Investment Returns at the Country Level: Does Higher Mean Better?
International Journal of Finance &Economics, EarlyView.ABSTRACT We examine whether U.S. dollar‐based investors can do better investing in highly rated ESG countries than in medium and lower rated ESG countries using both cross sectional and panel data estimations. In general, we find evidence that investment in ESGLow scoring countries leads to better returns than investing in ESGHigh scoring countries ...
Dimitrios Asteriou +3 more
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