Search Results - "Abdul Nadim Khan"

Involution on prime rings with endomorphisms by Nadim Khan, Abdul, Ali, Shakir

“…Let $\mathcal{R}$ be a prime ring with involution $'*'$ and $\psi: \mathcal{R} \rightarrow \mathcal{R}$ be an endomorphism on $\mathcal{R}$. In this article,…”
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A New Code Based Signature Scheme for Blockchain Technology by Alahmadi, Adel, Çalkavur, Selda, Solé, Patrick, Khan, Abdul Nadim, Raza, Mohd Arif, Aggarwal, Vaneet

“…Blockchain is a method of recording information that makes it not feasible for the system to be replaced, attacked, or manipulated. A blockchain is equipped…”
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A characterization of $ b- $generalized derivations on prime rings with involution by Raza, Mohd Arif, Khan, Abdul Nadim, Alhazmi, Husain

“…In this note, we characterize $ b- $generalized derivations which are strong commutative preserving (SCP) on $ \mathscr{R} $. Moreover, we also discuss and…”
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On skew derivations and generalized skew derivations in Banach algebras by Khan, Abdul Nadim, Ali, Shakir, Alhazmi, Husain, De Filippis, Vincenzo

“…Let A be unital prime Banach algebra over ℝ or ℂ with centre and G 1 , G 2 be open subsets of be a continuous linear generalized skew derivation, and be a…”
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On Mixed Nonlinear Skew Lie (Jordan) Products on Von Neumann Algebras by Alhazmi, Husain, Raza, Mohd Arif, Abdul Nadim Khan, AL-Sobhi, Tahani

“…Let U and V be von Neumann algebras. For D,E∈U, define by D,E∗=DE−ED∗D⋄E=DE+ED∗ the skew Lie (Jordan) product of D and E. In this manuscript, we study a…”
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Linear maps on von Neumann algebras acting as Lie type derivation via local actions by Raza, Mohd Arif, Jabeen, Aisha, Khan, Abdul Nadim, Alhazmi, Husain

“…Let $ \aleph $ be a factor von Neumann algebra with $ dim > 1 $ that operates on a Hilbert space. Within the manuscript, we let out the characterization of Lie…”
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Strong commutativity preserving skew derivations on Banach algebras by Khan, Abdul Nadim, Raza, Mohd Arif, Alhazmi, Husain

“…A map is called a strong commutativity preserving (SCP) on if for all , where is a Banach algebra over or and is a nonempty subset of . The main goal of this…”
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Quantum Codes as an Application of Constacyclic Codes by Raza, Mohd Arif, Ahmad, Mohammad Fareed, Alahmadi, Adel, Basaffar, Widyan, Gupta, Manish K., Rehman, Nadeem ur, Khan, Abdul Nadim, Shoaib, Hatoon, Sole, Patrick

“…The main focus of this paper is to analyze the algebraic structure of constacyclic codes over the ring R=Fp+w1Fp+w2Fp+w22Fp+w1w2Fp+w1w22Fp, where w12−α2=0,…”
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The Quantum States of a Graph by Raza, Mohd Arif, Alahmadi, Adel N., Basaffar, Widyan, Glynn, David G., Gupta, Manish K., Hirschfeld, James W. P., Khan, Abdul Nadim, Shoaib, Hatoon, Solé, Patrick

“…Quantum codes are crucial building blocks of quantum computers. With a self-dual quantum code is attached, canonically, a unique stabilised quantum state…”
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On b-generalized skew derivations in Banach algebras by KHAN, Abdul Nadim

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A STUDY OF ∗-PRIME RINGS WITH DERIVATIONS by ABBASI, ADNAN, ALI, SHAKIR, KHAN, ABDUL NADIM, MOZUMDER, MUZIBUR RAHMAN

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N-commuting mappings on (semi)-prime rings with applications by Ali, Shakir, Ashraf, Mohammad, Raza, Mohd Arif, Khan, Abdul Nadim

“…Let be a ring and be the set of positive integers. Suppose is an automorphism of . In this paper, we study the following functional identity As an application,…”
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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 Characterization of Generalized Derivations on Prime Rings by Alahmadi, Adel, Ali, Shakir, Khan, Abdul Nadim, Khan, Mohammad Salahuddin

“…Let R be a noncommutative prime ring, U be the left Utumi quotient ring of R, and k, m, n, r be fixed positive integers. If there exist a generalized…”
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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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