Search Results - "Dar, Nadeem Ahmad"

On the structure of generalized Jordan -derivations of prime rings by Dar, Nadeem Ahmad, Ali, Shakir

“…Let be a noncommutative prime ring with involution and let be the maximal symmetric ring of quotients of In the present paper, we describe the structure of…”
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On a functional identity involving inverses on matrix rings by Dar, Nadeem Ahmad, Jing, Wu

“…Let be a division ring which is not a field with characteristic different from 2 and 3, and with n > 1. The purpose of this paper is to characterize additive…”
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On the Skew Lie Product and Derivations of Prime Rings with Involution by Mozumder, Muzibur Rahman, Dar, Nadeem Ahmad, Khan, Mohammad Salahuddin, Abbasi, Adnan

“…Let be a ring with involution ′∗′. The skew Lie product of ∈ is defined by ∗[ ] = − ∗. The purpose of this paper is to study the commutativity of a prime ring…”
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On Jordan ∗-mappings in rings with involution by Ali, Shakir, Dar, Nadeem Ahmad, Pagon, Dušan

“…The objective of this paper is to study Jordan ∗-mappings in rings with involution ∗. In particular, we prove that if R is a prime ring with involution ∗, of…”
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On $$-commuting mappings and derivations in rings with involution by DAR, Nadeem Ahmad, ALI, Shakir

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A Note on Generalized Jordan ∗-Derivations on Prime ∗-Rings by Khan, Abdul Nadim, Dar, Nadeem Ahmad, Abbasi, Adnan

“…Let R be an associative ring with involution ∗ . In this paper, we study an additive mapping F : R → R , namely generalized Jordan ∗ -derivation, satisfying F…”
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A Note on Pair of Left Centralizers in Prime Ring with Involution by MOZUMDER, MUZIBUR RAHMAN, ABBASI, ADNAN, DAR, NADEEM AHMAD, SHAH, AFTAB HUSSAIN

“…The purpose of this paper is to study pair of left centralizers in prime rings with involution satisfying certain identities…”
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Jordan left -centralizers of prime and semiprime rings with involution by Ali, Shakir, Dar, Nadeem Ahmad, Vukman, Joso

“…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 *…”
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On Lie ideals with multiplicative (generalized)-derivations in prime and semiprime rings by Ali, Shakir, Dhara, Basudeb, Dar, Nadeem Ahmad, Khan, Abdul Nadim

“…Let R be a ring. A map F : R → R is called a multiplicative (generalized)-derivation if F ( x y ) = F ( x ) y + x g ( y ) is fulfilled for all x , y ∈ R ,…”
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