Dr Souha Maaref | Theory of Representations of Lie Groups | Best Researcher Award

Assist.Dr, Faculty of Sciences of Monastir, Tunisia

Souha MAAREF is a Tunisian mathematician specializing in Harmonic Analysis and representation theory. Born on October 12, 1994, in Tunisia, she holds a Doctorate in Mathematics (2023) from the University of Monastir with a Very Honorable Mention. Souha is passionate about advancing mathematical research while also contributing to academia through her role as an Assistant Professor. She is fluent in Arabic, French, and English and is an advocate for education in mathematics. Outside her professional life, she enjoys reading, sports, and travel. With a strong academic foundation and a growing research profile, Souha has already made significant contributions to the field of mathematics and is committed to further academic and research development.

Profile

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Strengths for the Award

1. Academic Excellence:
   • Doctorate in Mathematics (2023) with Very Honorable Mention from the University of Monastir, specializing in Harmonic Analysis. This distinction reflects a high level of scholarship and achievement in the field.
   • Master of Research in Mathematics (2018) and a Bachelor’s Degree in Mathematics (2016) from the same institution, demonstrating a solid academic foundation and a consistent record of excellence throughout her education.
   • She was the major of her promotion for her Bachelor’s degree, highlighting her academic leadership and intellectual capabilities.
2. Research Contributions:
   • Published Works:
     • The paper “On a generalization of a result of Howe for unipotent groups” published in the Bulletin des Sciences Mathématiques (2024), and her article “Semi-invariant distribution vectors for p-adic unipotent groups” in the International Journal of Mathematics (2023), showcase her significant contributions to the advancement of Harmonic Analysis and representation theory in the context of unipotent groups and p-adic groups.
     • These publications highlight her ability to conduct original research that addresses advanced and complex problems, reinforcing her reputation in the academic community.
3. Teaching and Academic Experience:
   • Assistant Professor at the University of Monastir and the Higher Institute of Computer Sciences and Mathematics of Monastir, demonstrating her ability to impart knowledge and mentor future mathematicians. Her experience as both a volunteer and full-time assistant professor also indicates a high degree of professional commitment and development in her teaching career.
   • Her ongoing involvement in teaching at various academic levels, including undergraduate and graduate courses, complements her research endeavors and contributes to the academic growth of her students.
4. Language Proficiency:
   • Fluent in Arabic, French, and English, enabling her to engage with a broad international audience, both in terms of research collaboration and dissemination of findings.
5. Technical and Computational Skills:
   • Proficient in using LaTeX, Word, PowerPoint, and internet tools, all of which are essential for conducting research, preparing publications, and teaching. These skills are crucial for effective academic communication and the production of high-quality research.

Areas for Improvement

1. Broader International Collaboration:
   • While her publications are impressive, extending her research collaborations internationally with scholars from other prestigious institutions or interdisciplinary fields could enhance the impact and visibility of her work. Participating in larger research projects or international conferences could further boost her recognition in the global mathematical community.
2. Research Diversity:
   • Currently, her research is focused on Harmonic Analysis and representation theory in the context of p-adic and unipotent groups. While this is a highly specialized and important area of mathematics, diversifying into related fields or exploring interdisciplinary research could open new avenues for further contributions and recognition.
3. Grant Acquisition and Funding:
   • Securing research grants and external funding would allow for more expansive and collaborative research projects. A greater emphasis on obtaining competitive research grants would provide her with the resources necessary to undertake larger-scale research initiatives.
4. Increased Mentorship and Leadership Roles:
   • While Souha is actively involved in teaching, she could expand her influence by taking on more leadership roles within academic committees, research groups, or mentoring PhD students. This would further establish her as a leader in her field.

Education

Souha MAAREF completed her Doctorate in Mathematics in 2023 at the University of Monastir, where she specialized in Harmonic Analysis and graduated with a Very Honorable Mention. She earned her Master of Research in Mathematics in 2018 from the same institution, receiving a Pretty Good distinction. Her Bachelor’s Degree in Mathematics (2016) was also awarded with a Pretty Good mention, and she was the major of her promotion. Souha’s educational journey began at Sokrine High School in 2013, where she obtained her High School Diploma with a Well distinction, focusing on Mathematics. Throughout her academic career, she has consistently demonstrated a passion for mathematical research and a commitment to excellence, laying a strong foundation for her work in higher education and research.

Experience

Souha MAAREF has served as an Assistant Professor at the University of Monastir since 2021, teaching at the Faculty of Sciences. Prior to this, she worked as an Assistant Professor at the Higher Institute of Computer Sciences and Mathematics of Monastir (2020–2021), where she was involved in teaching and mentoring students in advanced mathematics. From 2019 to 2020, she also worked as a Volunteer Assistant Professor at the same institution, gaining valuable teaching experience. Her teaching responsibilities have covered various mathematical topics, and she is dedicated to fostering academic growth in her students. Along with her teaching roles, Souha’s research contributions and active involvement in the academic community have helped establish her as a promising mathematician in the field of Harmonic Analysis.

Research Focus

Souha MAAREF’s research is primarily focused on Harmonic Analysis and its application to representation theory of unipotent groups and p-adic groups. She has made significant contributions to the study of semi-invariant distribution vectors for p-adic unipotent groups, which has furthered understanding in this specialized field. Her work on the generalization of Howe’s result for unipotent groups contributes to the ongoing development of representation theory. Souha’s research aims to bridge gaps in theoretical understanding and has broader implications for areas such as number theory and mathematical physics. Through her research publications in high-impact journals, Souha is establishing herself as a leading researcher in her area of expertise and continues to explore new directions in advanced mathematical theory.

Publications

1. On a generalization of a result of Howe for unipotent groups – Bulletin des Sciences Mathématiques (2024) 📘
2. Semi-invariant distribution vectors for p-adic unipotent groups – International Journal of Mathematics (2023) 📘

Conclusion

Souha MAAREF is a highly capable and accomplished researcher and educator, demonstrating significant expertise in Harmonic Analysis and related mathematical areas. Her research contributions, particularly in unipotent and p-adic groups, are valuable to the mathematical community and show a deep understanding of advanced theoretical concepts. With a strong academic background, effective teaching experience, and a promising publication record, she is an excellent candidate for a Best Researcher Award. Recommendation: While she is already an exceptional scholar, further expanding her international research collaborations, diversifying her research interests, and pursuing more leadership roles would enhance her career trajectory and potential for even greater recognition.