Jia Zheng | Mathematics | Best Researcher Award

Dr. Jia Zheng | Mathematics | Best Researcher Award

Wuhan University | China

Dr. Jia Zheng is a dedicated and rising mathematician currently serving as a Postdoctoral Fellow at Wuhan University, China. With a strong foundation in mathematical theories and a focused interest in Fourier Analysis, Dr. Zheng has consistently demonstrated academic excellence and research innovation throughout his journey. His contributions to self-affine tilings, exponential orthogonal functions, and spectral theory of fractal measures position him as a prominent young researcher in pure mathematics.

Professional profileđŸ‘€

Scopus

Strengths for the Awards✹

Dr. Jia Zheng has shown exceptional promise and achievement in the field of mathematics, particularly within Fourier analysis, real analysis, measure theory, and fractal geometry. With a total of 6 peer-reviewed journal publications (including reputed journals such as Banach Journal of Mathematical Analysis, Bulletin of the Malaysian Mathematical Sciences Society, and Journal of Geometric Analysis), and 3 preprints, Dr. Zheng has made substantial contributions to the understanding of spectrality, tiling theory, and self-affine structures. His ability to collaborate across projects, evident in multiple co-authored works, demonstrates both depth and breadth of research competence.

🎓 Education

Dr. Zheng began his academic journey with a B.Sc. in Mathematics and Applied Mathematics from Gannan Normal University (2013–2017). He further deepened his mathematical foundation by pursuing an M.Sc. at Hunan Normal University (2017–2020), supported by the Hunan Provincial Innovation Foundation. His Ph.D., completed at Central China Normal University (2020–2024) under the supervision of Prof. Xiaoye Fu, focused on advanced areas like Fourier Analysis, Measure Theory, and Frame Theory. In August 2024, he commenced his postdoctoral research at Wuhan University, mentored by Prof. Lingmin Liao, concentrating on Fourier Analysis in p-adic fields.

đŸ’Œ Experience

Dr. Zheng has participated in several impactful academic projects, including his postgraduate research on the spectrality of fractal measures, which resulted in two peer-reviewed papers. As a Teaching Assistant at CCNU (2021–2022), he significantly improved student performance and engagement in real-variable theory courses. His work extended beyond teaching, involving curriculum refinement and in-depth tutorial sessions. His academic involvement is also evident through participation in numerous national and international conferences.

🔬 Research Interests On Mathematics

Dr. Zheng’s primary research interests lie in Fourier Analysis, Real Analysis, and the spectral theory of fractals and self-affine measures. He has extensively worked on orthogonal exponential families, tiling, and wavelet sets in various mathematical structures such as Cantor sets and Sierpinski gaskets. His passion for pure mathematics and fractal geometry drives his continuous exploration into complex mathematical phenomena.

🏆 Awards and Honors

Dr. Zheng’s excellence has been recognized through multiple accolades. He received the Second-Class Scholarship at Central China Normal University (2020–2024) and First-Class Scholarship at Hunan Normal University (2017–2020). He also earned honors in national-level competitions, including a Third Prize in the “Huawei Cup” and an Honorable Mention in the Interdisciplinary Contest in Modeling. His undergraduate years were marked by leadership and academic distinction at Gannan Normal University.

📚 Publications

Dr. Zheng has contributed to several peer-reviewed journals, with notable citations:

  1. Matrices over finite fields applied in exponential orthogonal family
    Banach Journal of Mathematical Analysis, 19, 44 (2025). Cited by 1+ articles

  2. Spectrality of a class of Cantor-dust type self-affine tiles
    Bulletin of the Malaysian Mathematical Sciences Society, 48, 98 (2025). Cited by 1+ articles

  3. Tiling and spectrality for generalized Sierpinski self-affine sets
    Journal of Geometric Analysis, 34, 5 (2024). Cited by 2+ articles

  4. Some results on planar self-affine measures with collinear digit sets
    Complex Analysis and Operator Theory, 17, 123 (2023). Cited by 3+ articles

  5. On the orthogonal exponential functions of a class of planar self-affine measures
    Journal of Mathematical Analysis and Applications, 485 (2020), 123790. Cited by 4+ articles

  6. The cardinality of orthogonal exponential functions on the spatial Sierpinski gasket
    Fractals, 27 (2019), 1950056. Cited by 5+ articles

🔚 Conclusion

Dr. Jia Zheng’s academic trajectory, from undergraduate excellence to impactful postdoctoral research, illustrates a passionate commitment to the field of mathematics. His scholarly outputs, including peer-reviewed publications, active academic engagements, and prestigious awards, make him a deserving nominee for any research recognition or award. His work not only contributes to the theoretical richness of mathematical sciences but also inspires a new generation of researchers in fractals and Fourier analysis. 🌟

Burak Oğul | Mathematics | Best Researcher Award

Assist. Prof. Dr. Burak Oğul | Mathematics | Best Researcher Award

Istanbul Aydin University | Turkey

Burak Oğul is an Assistant Professor at Istanbul Aydın University, specializing in applied mathematics, difference equations, and dynamical systems. With a strong academic background, he has contributed extensively to research on rational and maximum difference equations, earning recognition in international journals.

Professional profileđŸ‘€

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ORCID

Scopus

Strengths for the Awards✹

  1. Strong Research Output

    • Dr. Oğul has published 25+ articles in international refereed journals, including well-regarded journals like Filomat, Ukrainian Mathematical Journal, and Mathematical Problems in Engineering.

    • His research focuses on difference equations, dynamical systems, and rational recursive sequences, contributing significantly to mathematical analysis.

  2. Collaborative Research

    • He has worked with multiple researchers, including Dağıstan ƞimßek, Fahreddin Abdullayev, and international collaborators, indicating strong teamwork and interdisciplinary engagement.

  3. Academic Leadership

    • Holds an Assistant Professor position at Istanbul Aydın University.

    • Served as Vice Dean and Head of Department, demonstrating administrative capability alongside research.

  4. Conference Participation

    • Presented at 16+ international conferences, including events like MADEA and ICFAS, enhancing visibility in the mathematical community.

  5. Editorial Contribution

    • Served as a Guest Editor for Universal Journal of Mathematics and Applications, showing recognition in the field.

Education 🎓

  • PhD (2019): Kyrgyz-Turkish Manas University, Institute of Science, Mathematics.

    • Thesis: Solution of Rational and Maximum Difference Equations (Advisors: Dağıstan ƞimßek & Fahreddin Abdullayev).

  • MSc (2015): Kyrgyz-Turkish Manas University, Mathematics (Thesis: Study on Solutions of Difference Equations).

  • BSc (2013): Kyrgyz-Turkish Manas University, Applied Mathematics and Informatics.

ExperienceÂ đŸ’Œ

  • Assistant Professor (2021–Present): Istanbul Aydın University, Faculty of Applied Sciences.

  • Vice Dean (2022–2024): Istanbul Aydın University, Faculty of Applied Sciences.

  • Research Assistant (2014–2020): Kyrgyz-Turkish Manas University.

Research Interests Mathematics 🔍

  • Rational difference equations

  • Dynamical systems

  • Nonlinear difference equations

  • Fixed-point theorems

Awards & Nominations 🏆

  • Active contributor to international conferences on mathematical sciences.

  • Recognized for research on high-order difference equations (e.g., Filomat, Ukrainian Mathematical Journal).

Publications 📚

1. Title: Solutions of the rational difference equations
Authors: D. Simsek, B. Ogul, F. Abdullayev
Year: 2017
Cited by: 22

2. Title: Solution of the Rational Difference Equation xn+1 = xn−17 / (1 + xn−5 · xn−11)
Authors: D. Simsek, B. Ogul, C. Çinar
Year: 2019
Cited by: 18

3. Title: Solutions Of The Rational Difference Equations
Authors: B. Oğul, D. ƞimƟek
Year: 2018
Cited by: 12

4. Title: Closed-form solution of a rational difference equation
Authors: T.F. Ibrahim, A.Q. Khan, B. Oğul, D. ƞimƟek
Year: 2021
Cited by: 9

5. Title: Solution of the Rational Difference Equation xn+1 = xn−13 / (1 + xn−1xn−3xn−5xn−7xn−9xn−11)
Authors: D. Simsek, B. Ogul, F. Abdullayev
Year: 2020
Cited by: 7

6. Title: Dynamical behavior of rational difference equation xn+1 = xn−17 ± 1 ± xn−2 xn−5 xn−8 xn−11 xn−14 xn−17
Authors: B. Oğul, D. ƞimßek, H. Ă–ÄŸĂŒnmez, A.S. Kurbanlı
Year: 2021
Cited by: 5

7. Title: On the Recursive Sequence x(n+1) = x(n−14) / [1 + x(n−2)x(n−5)x(n−8)x(n−11)]
Authors: B. Oğul, D. ƞimƟek
Year: 2020
Cited by: 5

8. Title: An Introduction to Soft Cone Metric Spaces and Some Fixed Point Theorems
Authors: D. ƞimƟek et al.
Year: 2017
Cited by: 3

9. Title: Dynamical behavior of solution of fifteenth-order rational difference equation
Authors: D. ƞimƟek, B. Oğul, F. Abdullayev
Year: 2024
Cited by: 2

10. Title: Dynamical behavior of one rational fifth-order difference equation
Authors: B. Ogul, D. Simsek
Year: 2023
Cited by: 2

11. Title: On the Recursive Sequence
Authors: B. Ogul, D. Simsek, F. Abdullayev, A. Farajzadeh
Year: 2022
Cited by: 2

12. Title: Dynamical Behavior of Rational Difference Equation
Authors: B. Oğul, D. ƞimßek, A.S. Kurbanlı, H. Ă–ÄŸĂŒnmez
Year: 2021
Cited by: 2

13. Title: Solution of the Maximum of Difference Equation xn+1 = max{Axn−1, ynxn}; yn+1 = max{Ayn−1, xnyn}
Authors: D. Simsek, B. Ogul, F. Abdullayev
Year: 2020
Cited by: 2

14. Title: Solutions Of The Rational Difference Equations X(n+1) = x(n(2k−1)) / (1 x(nk))
Authors: D. ƞimƟek, B. Oğul
Year: 2017
Cited by: 2

15. Title: The Solution and Dynamic Behaviour of Difference Equations of Twenty-First Order
Authors: B. Oğul, D. ƞimƟek, I.T.F. Abdelhamid
Year: 2023
Cited by: 1

Conclusion 🌟

Dr. Oğul’s work bridges theoretical and applied mathematics, with a focus on difference equations and dynamical systems. His publications in reputed journals and leadership roles underscore his academic impact. Future research may explore interdisciplinary applications of his findings.