Rahman Ullah Khan | Applied Mathematics | Best Researcher Award

Posted on by Math Scientist

Dr. Rahman Ullah Khan | Applied Mathematics | Best Researcher Award

Ph.D at Quaid e Azam University Islamabad, Pakistan

Dr. Rahman Ullah Khan is an accomplished mathematician specializing in fractional differential equations and fixed point theory. 🎓 Currently pursuing his Ph.D. at Quaid-i-Azam University, Islamabad, his research focuses on the existence, uniqueness, and stability of solutions to complex fractional systems. His work combines rigorous mathematical theory with computational techniques, utilizing tools like MATLAB and Mathematica for numerical solutions. 💻 Dr. Khan has published several notable papers in high-impact journals, including Boundary Value Problems and Physica Scripta, showcasing his expertise in advanced mathematical analysis. 📚 He actively contributes to the academic community by presenting his findings at international conferences and engaging in teaching roles, mentoring future mathematicians. 🌍 Beyond his research, Dr. Khan has demonstrated leadership in organizing seminars and events to promote mathematical education and global collaborations. His dedication to advancing the field of pure mathematics, combined with his passion for knowledge-sharing, makes him a standout researcher. 🌟

Professional Profile 

Google Scholar
Scopus Profile

Education 📖🎓

Dr. Rahman Ullah Khan holds a Ph.D. in Mathematics from Quaid-i-Azam University, Islamabad, Pakistan, where he is currently conducting research on fractional differential equations and fixed point theory. 🎓 He completed his M.Phil. in Mathematics at the same institution, with an exceptional GPA, demonstrating his strong foundation in applied and pure mathematics. 📚 Throughout his academic journey, Dr. Khan’s thesis focused on solving fractional differential equations using advanced mathematical techniques, which showcased his commitment to solving complex mathematical problems.

Professional Experience ✨

Dr. Khan’s professional journey includes serving as a teaching assistant at Quaid-i-Azam University, where he taught fractional differential equations and applied mathematics. 📘 He has also worked as a private math tutor, helping students grasp complex mathematical concepts. Additionally, he has held leadership roles, including Vice President of the Quaidian Mathematical Society, and has organized seminars to enhance the academic community’s knowledge of mathematics. 🌐

Research Interests 🧮

Dr. Khan’s research interests are primarily centered on fractional differential equations and fixed point theory. 🧠 He focuses on solving fractional systems using fixed point theorems to establish solution existence, uniqueness, and stability. His work applies these concepts to real-world problems, using computational methods such as MATLAB to simulate and analyze results. 💡 His research aims to bridge the gap between theoretical mathematics and its applications in areas like engineering and physics, with an emphasis on making mathematical models more efficient and practical. 🔍

Awards and Honors 🏆

Dr. Khan has received recognition for his exceptional academic performance, including high GPAs in both his M.Phil. and Ph.D. programs. 🌟 His contributions to mathematics are widely respected, and his research articles have been published in reputable journals like Boundary Value Problems and Physica Scripta. 🏆 He has also been invited to present his findings at several international conferences, where his work on fractional differential equations has been well-received. 🌍

Conclusion🌍📚

Dr. Rahman Ullah Khan is a promising and passionate mathematician with a strong academic background and significant research contributions in the field of fractional differential equations and fixed point theory. 📈 His deep knowledge, combined with computational skills and leadership in the academic community, makes him an asset to the field of mathematics. With a commitment to advancing mathematical solutions for real-world problems, Dr. Khan is poised for further success in both research and teaching. 🌟 His dedication to knowledge-sharing and solving complex mathematical problems continues to inspire future generations of mathematicians.

Publications Top Notes

📘 On qualitative analysis of a fractional hybrid Langevin differential equation with novel boundary conditions
Authors: G Ali, RU Khan, Kamran, A Aloqaily, N Mlaiki
Year: 2024
Citation: Boundary Value Problems 2024 (1), 62
Source: Boundary Value Problems

🔍 The study of nonlinear fractional boundary value problems involving the p-Laplacian operator
Authors: AU Khan, RU Khan, G Ali, S Aljawi
Year: 2024
Citation: Physica Scripta 99 (8), 085221
Source: Physica Scripta

🌐 The Existence and Stability of Integral Fractional Differential Equations
Authors: RU Khan, IL Popa
Year: 2025
Citation: Fractal and Fractional 9 (5), 295
Source: Fractal and Fractional

📝 Some novel existence and stability results for a nonlinear implicit fractional differential equation with non-local boundary conditions
Authors: RU Khan, IL Popa
Year: 2025
Citation: Partial Differential Equations in Applied Mathematics 13, 101132
Source: Partial Differential Equations in Applied Mathematics

💡 New Results on the Stability and Existence of Langevin Fractional Differential Equations with Boundary Conditions
Authors: RU Khan, M Samreen, G Ali, IL Popa
Year: 2025
Citation: Fractal and Fractional 9 (2), 127
Source: Fractal and Fractional

🔬 Existence and Stability of Implicit Fractional Differential Equations Involving the p-Laplacian Operator and Their Applications
Authors: RU Khan, M Samreen, G Ali, IL Popa
Year: 2024
Citation: Physica Scripta
Source: Physica Scripta

🧮 On the qualitative analysis of the boundary value problem of the Ψ-Caputo implicit fractional pantograph differential equation
Authors: RU Khan, M Samreen, G Ali, I Argyros
Year: 2024
Citation: Journal of Applied Math 2 (6), 1977-1977
Source: Journal of Applied Math

Zineb Bellabes | Pure Mathematics | Best Researcher Award

Posted on by Math Scientist

Dr. Zineb Bellabes | Pure Mathematics | Best Researcher Award

Relizane University, Algeria

Dr. Zineb Bellabes 🎓 is an emerging interdisciplinary scholar blending the precision of mathematics with the innovation of biomedical engineering. Currently pursuing her Ph.D. in Mathematics 🧮, her research explores cutting-edge topics like fractional calculus, impulsive differential equations, and variational approaches. With a Master’s in Biomedical Engineering 🧠 and another in Mathematics, she seamlessly bridges complex analytical methods with real-world healthcare technologies. Dr. Bellabes has presented her work internationally, notably at the 2nd International Conference on Frontiers in Academic Research 🌍, and is driven by a passion for scientific discovery and academic growth. Her teaching stint at Ahmed Zabana University 👩‍🏫 reflects her dedication to knowledge sharing and academic mentorship. In addition to her academic endeavors, she is skilled in digital tools 💻 and multilingual communication 🗣️, which strengthens her global engagement. Creative, curious, and culturally attuned, Dr. Bellabes represents a promising voice in the next generation of mathematical and biomedical researchers. ✨

Professional Profile 

ORCID Profile

🎓 Education

Dr. Zineb Bellabes’s academic journey reflects a deep fusion of science and innovation. 📚 Beginning with a Bachelor’s in Experimental Sciences (2007–2010), she sharpened her analytical thinking early on. Her intellectual curiosity then led her to pursue a Master’s degree in Biomedical Engineering 🧠 (2010–2015), specializing in artificial intelligence, radiotherapy, image processing, and signal processing—fields that marry technology with human health. 🌐 Fueling her quest for mathematical rigor, she earned a second Master’s in Mathematics 🧮 (2017–2023), where she explored functional analysis, distribution theory, semi-group theory, and fractional calculus. She is now a Ph.D. candidate in Mathematics, demonstrating her unwavering commitment to theoretical depth and research mastery. 🔬 Through this educational trajectory, Dr. Bellabes has built a robust interdisciplinary foundation that positions her at the frontier of both mathematical sciences and biomedical innovation.

💼 Professional Experience

Dr. Bellabes’s professional footprint is as dynamic as her academic background. She began her career as an MRI Technician 🏥 (2015–2017), gaining invaluable clinical experience in medical imaging—a field where technical skill meets patient care. This hands-on role deepened her understanding of real-world biomedical challenges. In 2023, she expanded her portfolio into academia as a Temporary Professor at Ahmed Zabana University of Relizane 👩‍🏫, where she introduced young minds to the nuances of mathematics and engineering. Her teaching style integrates theory with application, reflecting her dual expertise. 💡 Through both technical and teaching roles, Dr. Bellabes has proven herself a versatile professional—capable of navigating both the hospital floor and the academic lecture hall. Her commitment to continuous growth, cross-functional learning, and knowledge dissemination exemplifies the ideal blend of practitioner and educator. 🌟

🔍 Research Interest

Dr. Zineb Bellabes’s research portfolio is rooted in complex mathematical modeling and interdisciplinary applications. 🔬 Her current interests lie in fractional differential equations, particularly ψ−Caputo impulsive systems, variational approaches, and semi-group theory. These advanced mathematical constructs are crucial for understanding dynamic systems in fields ranging from physics to biomedical engineering. 💥 Her work elegantly merges abstraction with practical relevance—delving into how fractional models can improve diagnostics, signal processing, and computational simulations in healthcare. Additionally, she is passionate about the evolving interface between artificial intelligence 🤖 and applied mathematics, including human–machine interaction. Her holistic research perspective—anchored in both biomedical function and theoretical depth—demonstrates a rare ability to operate at the confluence of disciplines. With each project, she strives to answer fundamental scientific questions while advancing impactful, real-world technologies. 🌍

🏅 Awards and Honors

While early in her research career, Dr. Bellabes has already earned recognition in scholarly forums. Most notably, her work titled “On the Study of ψ−Caputo Fractional Impulsive Differential Equations Involving Variational Approach” was presented at the prestigious 2nd International Conference on Frontiers in Academic Research in Konya, Turkey (2023). 🏆 This milestone highlights her emergence on the international research scene. Her participation in such academic venues reflects not only the quality of her research but also her dedication to continuous learning and global academic exchange. 🌐 While formal awards may be few at this stage, her growing list of conference presentations, academic roles, and research initiatives signal an upward trajectory destined for future accolades. Dr. Bellabes’s academic reputation is steadily building, and her trajectory strongly indicates future recognitions as she continues to break new ground in mathematical engineering. 📈

🧭 Conclusion

In every aspect of her career, Dr. Zineb Bellabes exhibits purpose, passion, and perseverance. 🔗 From mastering biomedical technologies to dissecting abstract mathematical theories, she demonstrates a rare interdisciplinary fluency that makes her work both intellectually robust and practically relevant. Her commitment to impactful research, teaching excellence, and international engagement renders her a rising star in the fields of mathematics and engineering. 🌟 With a strong ethical compass, multilingual capabilities 🌍, and a creative spirit expressed through her love for art and travel 🎨✈️, she embodies a holistic academic ethos. As she advances in her doctoral journey and deepens her research portfolio, Dr. Bellabes is exceptionally positioned to contribute original insights and innovations to the global scientific community. Her path is one of transformation, connecting equations to experience, and theory to therapeutic possibility. 🚀

Publications Top Notes

  • 📖 Title: Existence of Solutions to the Variable Order Caputo Fractional Thermistor Problem
    🖋 Authors: John R. Graef, Kadda Maazouz, Sandra Pinelas, Zineb Bellabes, Naima Boussekkine
    📅 Year: 2025
    📚 Journal: Fractal and Fractional (MDPI)
    🔗 DOI: 10.3390/fractalfract9030139

 

 

Shahroud Azami | Geometry | Best Researcher Award

Posted on by Math Scientist

Prof. Shahroud Azami | Geometry | Best Researcher Award

Associate Professor at Imam Khomeini international University, Iran

Prof. Shahroud Azami is an accomplished Iranian mathematician and Associate Professor at Imam Khomeini International University (IKIU). He holds a Ph.D. in Pure Mathematics from Amirkabir University of Technology, where his dissertation focused on “Ricci flow on nilpotent Lie groups.” Azami specializes in geometric flows, Finsler manifolds, Lie groups, and optimization on manifolds. His academic contributions include significant research in geometric analysis and the study of geometric solitons and vector fields. In addition to his research, he has extensive teaching experience, instructing both graduate and undergraduate students in advanced topics such as Riemannian and Finsler manifolds, differential geometry, and algebraic topology. Azami has held leadership roles as the Head of the Mathematics Department at IKIU and has published numerous journal papers and conference talks. His work plays a crucial role in advancing mathematical theory, and he is recognized for his leadership and dedication to the academic community.

Professional Profile 

Google Scholar
Scopus Profile
ORCID Profile

Education

Prof. Shahroud Azami earned his Ph.D. in Pure Mathematics from Amirkabir University of Technology in Tehran, Iran, in 2009. His dissertation, titled “Ricci flow on nilpotent Lie groups,” was supervised by Prof. Asadollah Razavi. Prior to his Ph.D., Azami completed his M.Sc. in Pure Mathematics from Sharif University of Technology in 2003, where he focused on “Geodesic conjugacy in two-step nilmanifolds” under the supervision of Prof. Hamid Reza Fanai. He began his academic journey with a B.Sc. in Mathematics from Shahid Rajaee Teacher Training University in 1999. His strong academic foundation has greatly influenced his subsequent research and professional achievements in the field of mathematics.

Professional Experience

Prof. Shahroud Azami is an Associate Professor at Imam Khomeini International University (IKIU) since 2021. He has held multiple roles, including Assistant Professor at IKIU from 2014 to 2021 and Head of the Mathematics Department since 2022. He also served as the Head of the Department from 2018 to 2020. Earlier in his career, Azami worked as an Assistant Professor at Islamic Azad University Parand Branch from 2008 to 2014. His extensive academic roles showcase his leadership and contribution to the institution’s growth.

Research Interest

Prof. Azami’s research interests primarily focus on geometric analysis and differential geometry. His areas of expertise include geometric flows, geometric solitons, gradient estimates on manifolds, and eigenvalues of geometric operators. He also explores the study of Finsler manifolds, Lie groups, Lie algebras, and optimization on manifolds. Azami’s work involves understanding the geometric properties of manifolds and applying them to real-world problems in mathematics, physics, and engineering. His research has advanced the understanding of geometry and topology, and he continues to make significant contributions to the field.

Award and Honor

Throughout his career, Prof. Shahroud Azami has earned recognition for his academic excellence and contributions to mathematics. He has received various awards and honors for his outstanding research and leadership in the field of mathematics. These include accolades for his research on geometric flows, manifold theory, and differential geometry. His work is highly respected in both academic and professional circles, and he has been invited to present at numerous international conferences. As an editorial board member and referee for various journals, Azami’s contributions extend beyond his research, impacting the broader mathematical community.

Conclusion

Prof. Shahroud Azami is a distinguished academic with a wealth of knowledge and expertise in the field of mathematics. His research in geometric analysis and differential geometry has made a profound impact on the academic community. As an educator, he has shaped the minds of many graduate and undergraduate students, providing them with the tools to explore advanced mathematical concepts. Azami’s leadership roles, publications, and recognition within the mathematical community further demonstrate his commitment to advancing the discipline. His dedication to both teaching and research ensures that he will continue to be a prominent figure in the field of mathematics for years to come.

Publications Top Noted

  • Li-Yau type estimation of a semilinear parabolic system along geometric flow

    • Authors: Y. Li, S. Bhattacharyya, S. Azami, S.K. Hui

    • Year: 2024

    • Citations: 8

    • Source: Journal of Inequalities and Applications 2024 (1), 131

  • Gradient Ricci Bourguignon solitons on perfect fluid space-times

    • Authors: S. Hajiaghasi, S. Azami

    • Year: 2024

    • Citations: 6

    • Source: Journal of Mahani Mathematical Research 13 (2), 1-12

  • Generalized Ricci solitons associated to perturbed canonical connection and perturbed Kobayashi–Nomizu connection on three-dimensional Lorentzian Lie groups

    • Author: S. Azami

    • Year: 2024

    • Citations: 3

    • Source: Afrika Matematika 35 (2), 36

  • Ricci solitons and Ricci bi-conformal vector fields on the Lie group ℍ2× ℝ

    • Authors: S. Azami, M. Jafari

    • Year: 2024

    • Citations: 3

    • Source: Reports on Mathematical Physics 93 (2), 231-239

  • First eigenvalues evolution for some geometric operators along the Yamabe flow

    • Authors: A. Abolarinwa, S. Azami

    • Year: 2024

    • Citations: 3

    • Source: Journal of Geometry 115 (1), 18

  • Cross curvature solitons of Lorentzian three-dimensional Lie groups

    • Authors: S. Azami, M. Jafari, A. Haseeb, A.A.H. Ahmadini

    • Year: 2024

    • Citations: 3

    • Source: Axioms 13 (4), 211

  • Ricci bi-conformal vector fields on Lorentzian four-dimensional generalized symmetric spaces

    • Authors: S. Azami, U.C. De

    • Year: 2024

    • Citations: 3

    • Source: Filomat 38 (4), 3157-3164

  • Ricci bi-conformal vector fields on Lorentzian Walker manifolds of low dimension

    • Authors: M. Sohrabpour, S. Azami

    • Year: 2023

    • Citations: 3

    • Source: Lobachevskii Journal of Mathematics 44 (12), 5437-5443

  • Generalized Ricci solitons on non-reductive four-dimensional homogeneous spaces

    • Authors: S. Azami, G. Fasihi-Ramandi, V. Pirhadi

    • Year: 2023

    • Citations: 3

    • Source: Journal of Nonlinear Mathematical Physics 30 (3), 1069-1093

  • Affine generalized Ricci solitons of three-dimensional Lorentzian Lie groups associated to Yano connection

    • Author: S. Azami

    • Year: 2023

    • Citations: 3

    • Source: Journal of Nonlinear Mathematical Physics 30 (2), 719-742

  • Harnack inequality for porous medium equations with a blow-up term along the Finsler-geometric flow

    • Author: S. Azami

    • Year: 2024

    • Source: Filomat 39 (1), 155-171

  • Riemann solitons on Egorov and Cahen-Wallach symmetric spaces

    • Authors: S. Azami, R. Bossly, A. Haseeb

    • Year: 2025

    • Source: AIMS Mathematics 10 (1), 1882-1899

  • SOME INEQUALITIES FOR EIGENVALUES OF AN ELLIPTIC DIFFERENTIAL OPERATOR

    • Authors: S. Azami, M. Zohrehvand, G. Fasihi-Ramandi

    • Year: 2025

    • Source: Journal of Mahani Mathematical Research Center 14 (1)

  • Ricci bi-conformal vector fields on non-reductive four-dimensional homogeneous spaces

    • Author: S.A. Mahin Sohrabpour

    • Year: 2024

    • Source: Jordan Journal of Mathematics and Statistics 17 (4), 569-583

  • Generalized Ricci-Bourguignon flow

    • Author: S. Azami

    • Year: 2024

    • Source: Carpathian Mathematical Publications 16 (2), 638-662

  • Diameter bound for compact -almost Ricci solitons

    • Authors: H. Faraji, S. Azami

    • Year: 2024

    • Source: Asian-European Journal of Mathematics 17 (12), 2450086

  • Riemann solitons on perfect fluid spacetimes in f(r, T)-gravity

    • Authors: S. Azami, M. Jafari

    • Year: 2025

    • Source: Rendiconti del Circolo Matematico di Palermo

  • Relativistic spacetimes admitting h-almost conformal ω-Ricci-Bourguignon solitons

    • Authors: S. Azami, U.C. De

    • Year: 2025

    • Source: International Journal of Geometric Methods in Modern Physics

 

 

Xuefeng Mao | Algebra | Best Researcher Award

Posted on by Math Scientist

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.

Publications Top Noted