Fatemeh Abtahi | Mathematics | Innovative Research Award

Innovative Research Award

Fatemeh Abtahi
University of Isfahan, Iran

Fatemeh Abtahi
Affiliation University of Isfahan
Country Iran
Scopus ID 22033772300
Documents 45
Citations 179
h-index 8
Subject Area Mathematics
Event Computer Scientists Awards

Fatemeh Abtahi is a researcher affiliated with the University of Isfahan whose documented scholarly work is situated in mathematics, with particular emphasis on functional analysis, Banach algebras, Gelfand transforms, and related structural properties. Her listed research record includes publications addressing the Bochner-Eberlein-Doss (BED) property and BSE-type properties in algebraic and functional-analytic settings.

Abstract

Fatemeh Abtahi’s research profile reflects sustained activity in mathematical analysis and the theory of Banach function algebras. Her recent publications examine structural questions involving closed ideals, quotient algebras, Gelfand transforms, and BSE and BED properties. These subjects form part of the broader study of functional algebras and harmonic analysis. Her Scopus-listed record comprises 45 documents, 179 citations, and an h-index of 8 as provided for this recognition profile.

Keywords

Fatemeh Abtahi; Mathematics; functional analysis; Banach algebras; Banach function algebras; BSE property; BED property; Gelfand transform; quotient algebras; closed ideals.

Introduction

The study of Banach algebras investigates algebraic structures equipped with compatible norm and completeness properties. Within this field, BSE and BED properties provide frameworks for examining relationships among function algebras, their dual structures, and transformations. Abtahi’s recent publications address these themes through structural and transform-based investigations. [1]

Research Profile

The supplied bibliographic profile identifies Abtahi with the University of Isfahan and the subject area of Mathematics. Her documented output includes peer-reviewed articles published between 2024 and 2026, providing evidence of continuing research activity in functional analysis and related algebraic structures. [2]

Research Contributions

  • Investigation of closed ideals and quotient algebras in relation to the Bochner-Eberlein-Doss property.
  • Study of Gelfand transforms and BED properties for abstract Segal algebras.
  • Analysis of BSE properties in vector-valued Banach function algebras.

Publications

  • Closed ideals and quotient algebras, satisfying the Bochner-Eberlein-Doss property.
    Communications in Algebra, 2026. Fatemeh Abtahi, Fatemeh Doustmohammadi, and Bahram Ghasemi.[3]
  • On the structure of Gelfand transform and BED property for abstract Segal algebras.
    Filomat, 2025. Fatemeh Abtahi.[4]
  • The BSE property for some vector-valued Banach function algebras.
    Acta Mathematica Scientia, 2024. Fatemeh Abtahi, Ali Rejalisvg, and Farshad Sayaf.[5]

Research Impact

The supplied Scopus metrics record 179 citations across 45 documents, with an h-index of 8. Such bibliometric indicators provide quantitative information about the visibility of the listed research, although citation counts can vary by database, discipline, publication age, and indexing coverage. [1]

Award Suitability

For an academic recognition profile, the supplied record provides several documented dimensions for consideration, including institutional affiliation, indexed publications, citation activity, and a defined research specialization in Mathematics. The listed publications also demonstrate continuing engagement with specialized problems in functional analysis and Banach algebra theory. [3] [5]

Conclusion

Fatemeh Abtahi’s documented research profile is centered on mathematical analysis, particularly Banach algebras, functional algebras, Gelfand transforms, and BSE/BED properties. Her recent publications and supplied bibliometric indicators provide a structured basis for academic recognition within the Mathematics subject area.

External Links

References

  1. Elsevier. (n.d.). Scopus author details: Fatemeh Abtahi, Author ID 22033772300. Scopus.
    https://www.scopus.com/authid/detail.uri?authorId=22033772300
  2. University of Isfahan. Institutional affiliation information supplied for the academic recognition profile.
  3. Abtahi, Fatemeh; Doustmohammadi, Fatemeh; Ghasemi, Bahram. (2026). Closed ideals and quotient algebras, satisfying the Bochner-Eberlein-Doss property. Communications in Algebra.
    https://doi.org/10.1080/00927872.2025.2547707
  4. Abtahi, Fatemeh. (2025). On the structure of Gelfand transform and BED property for abstract Segal algebras. Filomat.
    https://www.jstor.org/stable/27424436
  5. Abtahi, Fatemeh; Rejalisvg, Ali; Sayaf, Farshad. (2024). The BSE property for some vector-valued Banach function algebras. Acta Mathematica Scientia.
    https://doi.org/10.1007/s10473-024-0518-z
  6. Computer Scientists Awards. (n.d.). Academic recognition and award information.
    https://computerscientists.net/

Assist. Prof. Dr. Lotfi Jlali | Mathematics | Best Researcher Award

Assist. Prof. Dr. Lotfi Jlali | Mathematics | Best Researcher Award

Imam Mohammad Ibn Saud Islamic University | Tunisia

Dr. Lotfi Mohamed Alhosine Jlali is an accomplished Tunisian mathematician and Assistant Professor at Imam Mohammad Ibn Saud Islamic University, Saudi Arabia. His research primarily focuses on Partial Differential Equations (PDEs) and Nonlinear Analysis, with particular expertise in the mathematical modeling of fluid dynamics, including the Navier–Stokes, Euler, and Magnetohydrodynamic (MHD) systems. Dr. Jlali’s work delves into the local and global existence, uniqueness, and regularity of solutions for incompressible fluid equations, as well as the asymptotic behavior of problems influenced by small or large parameters, such as rotating and anisotropic fluid systems. His studies also address the blow-up criteria for non-regular solutions and the stability of global solutions, applying advanced mathematical tools like Strichartz inequalities, energy estimates, and Sobolev embeddings. Dr. Jlali has made significant contributions to understanding the long-term dynamics of fluid equations, particularly in Sobolev–Gevrey and Fourier–Lei–Lin spaces. His research output includes 13 indexed publications with 51 citations in Scopus (h-index: 4) and 85 citations on Google Scholar (h-index: 5, i10-index: 3), reflecting the growing impact of his work in mathematical fluid mechanics.

Profile

Scopus | ORCID | Google Scholar

Featured Publications:

Benameur, J., & Jlali, L. (2016). Long time decay for 3D Navier-Stokes equations in Sobolev-Gevrey spaces. Electronic Journal of Differential Equations.

Benameur, J., & Jlali, L. (2016). On the blow-up criterion of 3D-NSE in Sobolev–Gevrey spaces. Journal of Mathematical Fluid Mechanics.

Jlali, L. (2017). Global well posedness of 3D-NSE in Fourier–Lei–Lin spaces. Mathematical Methods in the Applied Sciences.

Benameur, J., & Jlali, L. (2020). Long time decay of 3D-NSE in Lei-Lin-Gevrey spaces. Mathematica Slovaca.

Jlali, L., & Benameur, J. (2024). Long time decay of incompressible convective Brinkman-Forchheimer in L2(R3). Demonstratio Mathematica.