Best Scholar Award
Sarra Manseri
Central China Normal University, China
Sarra Manseri is a researcher affiliated with Central China Normal University whose academic work focuses on coding theory, algebraic structures, and code constructions over finite and non-unitary rings. Her publications investigate symplectic codes, hull properties of linear codes, and related mathematical frameworks that contribute to contemporary developments in coding theory and information systems research.[1][2]
Abstract
Sarra Manseri has contributed to the field of coding theory through studies involving linear, symplectic, LCD, QSD, and ACD codes defined over non-unitary and non-commutative algebraic rings. Her research emphasizes the structural analysis of code hulls, duality properties, and code classifications that are important for theoretical advancements in error-correcting codes. By exploring mathematical frameworks beyond classical finite fields, her publications provide valuable perspectives on code construction and algebraic coding systems. These contributions support ongoing developments in information transmission, cryptographic applications, and algebraic coding methodologies within contemporary mathematical research.[1][2][3]
Keywords
Coding Theory, Linear Codes, Symplectic Codes, Hulls of Codes, Non-Unitary Rings, Algebraic Coding Theory, LCD Codes, QSD Codes, ACD Codes, Error-Correcting Codes.
Introduction
Coding theory remains a significant branch of mathematics and information science, providing methods for reliable data transmission and storage. Sarra Manseri’s research investigates algebraic coding structures over non-unitary rings, expanding theoretical understanding beyond classical finite field approaches and contributing to modern coding frameworks and applications.[1]
Research Profile
The research profile of Sarra Manseri is centered on coding theory, ring theory, and algebraic structures associated with error-correcting codes. Her publications explore mathematical properties of symplectic and linear codes over specialized rings, demonstrating an interest in theoretical foundations that support advanced communication and information systems research.[2]
Research Contributions
Her contributions include investigations of hull dimensions, symplectic code constructions, and algebraic properties of LCD, QSD, and ACD codes. These studies provide new insights into code classification and structural behavior within non-unitary and non-commutative ring environments, enriching the theoretical literature of algebraic coding theory.[1][3]
Publications
The publication record of Sarra Manseri highlights scholarly work focused on coding structures over finite and non-unitary rings. Her studies address hulls of linear codes, symplectic coding systems, and specialized code families, reflecting consistent engagement with mathematical problems relevant to contemporary coding theory research.[1][2][3]
- Hulls of Linear Codes over Non-Unitary Rings of Four Elements.
- Symplectic Codes over a Non-Unitary Ring.
- Symplectic QSD, LCD, and ACD Codes over a Non-Commutative Non-Unitary Ring of Order Nine.
Research Impact
Although currently represented by a developing publication portfolio, her research contributes to expanding knowledge of algebraic coding systems and specialized ring-based code constructions. Theoretical findings from these studies support broader investigations into coding efficiency, structural properties, and future applications in secure information processing.[2][3]
Award Suitability
Sarra Manseri demonstrates academic engagement in a specialized area of coding theory through peer-reviewed research addressing advanced mathematical challenges. Her contributions to non-unitary ring-based coding structures, combined with ongoing scholarly activity, align with the objectives of the Technology Scientists Awards in recognizing emerging and promising research achievements.[1][3]
Conclusion
The academic work of Sarra Manseri reflects a focused contribution to coding theory through the study of algebraic code structures over non-traditional rings. Her research broadens theoretical understanding of symplectic and linear codes while supporting continued advancement in mathematical foundations relevant to modern information technologies.[1][2][3]
External Links
References
- Manseri, S., et al. (2025). Hulls of Linear Codes over Non-Unitary Rings of Four Elements. Mathematics, 14(5), 788.
https://www.mdpi.com/2227-7390/14/5/788
- Manseri, S., et al. (2025). Symplectic Codes over a Non-Unitary Ring. International Journal of Algebra and Computation.
https://www.worldscientific.com/doi/10.1142/S021949882541018X
- Manseri, S., et al. (2025). Symplectic QSD, LCD, and ACD Codes over a Non-Commutative Non-Unitary Ring of Order Nine. Entropy, 27(9), 973.
https://www.mdpi.com/1099-4300/27/9/973
- Elsevier. (n.d.). Scopus author details: Sarra Manseri, Author ID 59563686700. Scopus.
https://www.scopus.com/authid/detail.uri?authorId=59563686700
