I hold a Ph.D. in Algebra, specializing in Ring Theory, Semiring Theory, and their Applications, from the University of Sheffield, United Kingdom.
My research interests encompass several areas of abstract algebra, including Multiplication Rings, Multiplication Modules, Derivative Algebra, and Graphs over Commutative Rings. His work focuses on the structural properties of algebraic systems and their applications, contributing to the advancement of contemporary research in ring theory and related fields.
areas of expertise
I possess extensive expertise in enterprise business modeling, strategic planning, and business leadership. My professional interests include technical analysis of financial markets, fundamental analysis, business strategy development, and leading high-performing business teams. I combine analytical rigor with strategic thinking to support decision-making.
My interdisciplinary background enables me to bridge advanced mathematical research with practical applications in business, finance, and strategic management.
Data mining evaluation is very critical in the sense that it determines how well a classification model performs and how well it can generate accurate predictions on brand-new, unexplored data. It…
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Jabbar Ahmmad, Turki Alsuraiheed, Meraj Ali Khan, Tahir Mahmood
Let m and n be fixed positive integers. Suppose that A is a von Neumann algebra with no central summands of type I1, and Lm:A -> A is a Lie-type higher derivation.
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Ab Hamid Kawa, Turki Alsuraiheed, SN Hasan, Shakir Ali, Bilal Ahmad Wani
A well-known result of Posner's second theorem states that if the commutator of each element in a prime ring and its image under a nonzero derivation are central, then the ring is commutative. In…
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Shakir Ali, Turki M Alsuraiheed, Mohammad Salahuddin Khan, Cihat Abdioglu, Mohammed Ayedh, Naira N Rafiquee