Abdelkader Ben Hassine | Algebra | Best Paper Award

Published on by Math Scientist

Best Paper Award

Abdelkader Ben Hassine
University of Sfax, Tunisia

          Abdelkader Ben Hassine
Affiliation University of Sfax
Country Tunisia
Scopus ID 56465896400
Documents 21
Citations 88
h-index 6
Subject Area Algebra
Event Math Scientist Awards
ORCID 0000-0001-5440-8616

Abdelkader Ben Hassine is a mathematics researcher affiliated with the University of Sfax in Tunisia, whose listed research area is algebra. His publication record includes work on algebraic structures, cohomology, and extensions of generalized Lie-type systems. This article presents his academic profile and selected publications in the context of the Best Paper Award recognition associated with Math Scientist Awards. Bibliographic details and researcher metrics are provided as supplied and can be consulted through the linked scholarly profiles and publication records.[1][2]

Abstract

This profile outlines Abdelkader Ben Hassine’s reported academic affiliation, bibliometric indicators, and selected research in contemporary algebra. Three publications dated August 2026 address cohomology and linear deformations of BiHom-left-symmetric algebras, operational splittings in Lie–Poisson triple systems, and extensions of BiHom-Lie color algebras. Their subjects reflect mathematical investigations into algebraic structure, transformations, and generalized relationships. The article provides a concise account of these topics without attributing unverified findings or award-selection criteria to the researcher.

Keywords

Abdelkader Ben Hassine; algebra; cohomology; BiHom-left-symmetric algebras; Lie–Poisson triple systems; BiHom-Lie color algebras; linear deformations; algebraic extensions; mathematical research; Best Paper Award.

Introduction

Algebra is a central branch of mathematics concerned with abstract structures, operations, and relationships. Research into generalized algebraic systems examines how structural properties can be defined, preserved, and extended under different mathematical conditions. Ben Hassine’s listed publications address several such themes, including cohomological methods and extensions of algebraic systems.[3] These topics are relevant to theoretical mathematics because they provide formal frameworks for investigating structural consistency and relationships between mathematical objects.

Research Profile

The supplied profile identifies the University of Sfax, Tunisia, as Ben Hassine’s affiliation and algebra as his subject area. The reported Scopus record lists 21 documents, 88 citations, and an h-index of 6. These indicators offer a quantitative snapshot of indexed research activity; they do not independently establish research quality or determine the significance of individual contributions. Author identity, document coverage, and metrics may change as bibliographic databases are updated.[1][2]

Research Contributions

The listed research spans related areas of abstract algebra. Work on cohomology and linear deformations concerns the study of algebraic structures and their possible variations. Research on Lie–Poisson triple systems examines ways of separating or organizing operations within generalized algebraic frameworks. Studies of T⁎-extensions and abelian extensions consider methods for constructing and describing larger structures from existing algebraic systems. These descriptions summarize the publication topics rather than asserting results beyond the available bibliographic information.[3][4]

Publications

The supplied publication information identifies three journal articles published in August 2026:

  1. “Cohomology and linear deformations of BiHom-left-symmetric algebras.” Journal of Algebra and Its Applications.
  2. “Splittings of operations for Lie–Poisson triple systems and related algebraic structures.” Journal of Algebra and Its Applications.
  3. “T⁎-extensions and abelian extensions of Bihom-Lie color algebras.” Journal of Geometry and Physics.

The DOI links provide persistent routes to the publishers’ records, where article metadata and access options can be checked.[3][4][5]

Research Impact

The supplied bibliometric figures—88 citations and an h-index of 6—indicate recorded scholarly attention within the stated profile. Citation counts can vary across databases and over time, and comparisons require consideration of publication age, subject area, and indexing coverage. The three listed articles demonstrate activity in specialized algebraic topics, although their individual influence should be assessed through the full papers, subsequent citations, and independent scholarly evaluation.

Award Suitability

The Best Paper Award profile recognizes the researcher in connection with Math Scientist Awards. The supplied publication record offers relevant context for presenting work in algebra, particularly research on generalized algebraic structures. However, the award title alone does not establish which paper was selected, the evaluation process, or the official decision. Those details should be confirmed against the award organizer’s published announcement before being stated as verified facts.

Conclusion

Abdelkader Ben Hassine’s supplied profile presents an algebra researcher affiliated with the University of Sfax, Tunisia, alongside bibliometric indicators and three recent publications on advanced algebraic structures. Persistent DOI records and researcher identifiers provide useful starting points for further verification. Together, these details form a concise academic recognition profile while leaving assessment of research quality and award-specific decisions to verifiable scholarly and institutional sources.

References

  1. Elsevier. (n.d.). Scopus author details: Abdelkader Ben Hassine, Author ID 56465896400. Scopus.
    https://www.scopus.com/authid/detail.uri?authorId=56465896400
  2. ORCID. (n.d.). Abdelkader Ben Hassine — researcher identifier.
    https://orcid.org/0000-0001-5440-8616
  3. World Scientific Publishing. (2026). Cohomology and linear deformations of BiHom-left-symmetric algebras. Journal of Algebra and Its Applications. DOI: 10.1142/S0219498826500854.
    https://doi.org/10.1142/S0219498826500854
  4. World Scientific Publishing. (2026). Splittings of operations for Lie–Poisson triple systems and related algebraic structures. Journal of Algebra and Its Applications. DOI: 10.1142/S0219498826500842.
    https://doi.org/10.1142/S0219498826500842
  5. Elsevier. (2026). T⁎-extensions and abelian extensions of Bihom-Lie color algebras. Journal of Geometry and Physics. DOI: 10.1016/j.geomphys.2026.105853.
    https://doi.org/10.1016/j.geomphys.2026.105853
  6. Math Scientist Awards. (n.d.). Official awards website.
    mathscientists.com

Xuefeng Mao | Algebra | Best Researcher Award

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Prof. Xuefeng Mao | Algebra | Best Researcher Award

Professor at Shanghai University, China

Professor Xuefeng Mao is a distinguished mathematician specializing in homological algebra, DG categories, algebraic geometry, and rational homotopy theory. He currently serves as a Professor at Shanghai University and has held various academic positions, including Associate Professor and Senior Lecturer. His extensive academic background includes a Ph.D. from Fudan University and postdoctoral research at Fudan and the University of Washington. Professor Mao has made significant contributions to the study of DG algebras, homological invariants, and representation theory, with numerous publications in renowned mathematical journals. He has been awarded substantial funding from the National Natural Science Foundation of China for his projects focused on the properties, constructions, and applications of homologically smooth DG algebras. In addition to his research, Professor Mao has mentored several graduate students, contributing to the development of future scholars in the field. His work continues to shape the landscape of modern algebra and geometry.

Professional Profile 

Scopus Profile

Education

Professor Xuefeng Mao earned his Ph.D. in Mathematics from Fudan University in 2008, where he focused his dissertation on homological invariants for connected cochain DG algebras. His foundation in mathematics was built at Zhejiang Normal University, where he obtained his Bachelor’s degree in 2002. During his academic journey, Professor Mao acquired a deep understanding of algebraic structures and their applications. His education laid the groundwork for a successful career in academia and research, providing him with the expertise to tackle complex problems in homological algebra, representation theory, and rational homotopy theory. His Ph.D. work at Fudan University, particularly in the area of homologically smooth DG algebras, was instrumental in pushing the boundaries of knowledge in the field. Over the years, Professor Mao has cultivated a passion for academic exploration and research, inspiring many students in the process.

Professional Experience

Professor Xuefeng Mao is a distinguished faculty member at Shanghai University, where he has been serving as a Professor in the Department of Mathematics & School of Science since 2020. Prior to this, he held the position of Associate Professor at the same institution from 2015 to 2020, and Senior Lecturer from 2010 to 2015. His academic journey also includes postdoctoral fellowships at renowned institutions. From 2013 to 2014, Professor Mao was a Visiting Scholar at the University of Washington in Seattle, USA. Before that, he completed his postdoctoral research at Fudan University from 2008 to 2010. His vast professional experience, coupled with his commitment to advancing mathematical research and teaching, has made him a respected figure in the mathematical community. Through various roles, Professor Mao has contributed to both the academic environment at Shanghai University and the wider global research community.

Research Interests

Professor Xuefeng Mao’s research interests are centered on homological algebras, DG categories, algebraic geometry, representation theory of algebras, rational homotopy theory, and probability and statistics. His work focuses on understanding the properties, constructions, classifications, and homological invariants of homologically smooth DG algebras, which are a class of algebraic structures with a strong influence on algebraic geometry and representation theory. Professor Mao has significantly contributed to the study of DG algebras and their applications, such as their role in noncommutative algebraic geometry and rational homotopy theory. Additionally, his interest in probability and statistics has allowed him to explore the connection between algebraic structures and probabilistic models. His research has led to several important papers published in top mathematical journals, and his work continues to be influential in the study of algebraic and geometric structures, contributing to the growth of both theoretical and applied mathematics.

Awards and Honors

Professor Xuefeng Mao has received numerous accolades for his outstanding contributions to mathematics, particularly in the areas of homological algebra and algebraic geometry. He has been awarded funding by the National Natural Science Foundation of China for multiple research projects, showcasing the recognition of his work by the academic community. His research projects, such as “The research on the properties, constructions, classifications, and homological invariants of homologically smooth DG algebras,” have garnered support due to their significant impact on advancing mathematical knowledge. These prestigious awards highlight his ability to secure competitive funding and produce groundbreaking work. Additionally, Professor Mao’s research projects have been well-received internationally, further solidifying his reputation as a leading scholar in his field. His accomplishments reflect both his expertise in advanced mathematics and his dedication to enhancing the understanding of complex algebraic structures.

Conclusion

Professor Xuefeng Mao is a leading scholar in the field of mathematics, particularly in the areas of homological algebras, DG categories, algebraic geometry, and representation theory. His extensive educational background, coupled with years of professional experience at Shanghai University, has enabled him to make substantial contributions to the understanding of mathematical structures. Through his research, he has significantly advanced the study of DG algebras, rational homotopy theory, and their applications in algebraic geometry. In addition to his impressive research achievements, Professor Mao has been instrumental in mentoring MSc students, contributing to the development of future scholars in the field. His ability to secure competitive research funding, his global collaborations, and his publications in prestigious journals further solidify his stature as an exceptional researcher. Professor Mao’s work continues to inspire and impact the field of mathematics, making him a valuable asset to the academic and research communities.

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