Muhammad Ramzan | Applied math | Best Scholar Award

Mr. Muhammad Ramzan | Applied math | Best Scholar Award

Scholar, Bahauddin Zakariya University, Pakistan

Muhammad Ramzan is a researcher and academic based at Bahauddin Zakariya University, Multan, Punjab, Pakistan. With a strong background in applied mathematics and fluid dynamics, he has earned recognition for his contributions to the study of heat transfer, nanofluids, and fractional derivatives. His work focuses on the theoretical and numerical modeling of complex fluid flow phenomena and their interaction with magnetic fields, heat transfer, and chemical reactions. As an active member of the scientific community, he regularly collaborates with other esteemed researchers to tackle challenging problems in applied mathematics and engineering, publishing widely in high-impact journals. Ramzan’s work is widely cited and respected, reflecting his expertise and commitment to advancing knowledge in his field.

Profile

Orcid

Education 🎓

Muhammad Ramzan completed his academic journey at Bahauddin Zakariya University, Multan, where he has been a dedicated student from October 2, 2017, to March 20, 2025. During his academic career, Ramzan immersed himself in advanced studies focusing on applied mathematics, specifically in the areas of fluid dynamics, heat transfer, and fractional calculus. His education has equipped him with the skills to conduct high-level research in these areas, contributing to the development of novel mathematical models used to understand complex physical systems. His academic foundation in applied mathematics has laid the groundwork for his significant research and publications, positioning him as an emerging leader in his field. Through rigorous coursework and research, Ramzan has demonstrated a strong commitment to advancing scientific knowledge and solving real-world problems.

Employment 💼

Muhammad Ramzan holds a position at Bahauddin Zakariya University, Multan, Punjab, Pakistan, under the Department of Applied Mathematics (CASPAM). His work at the university is centered around both teaching and research, with a focus on applied mathematics and its real-world applications in fluid mechanics and heat transfer. In addition to his teaching responsibilities, he actively engages in research projects, collaborating with both local and international experts in his field. Ramzan’s employment has provided him with the opportunity to explore advanced topics in fluid dynamics, nanofluids, and mathematical modeling, leading to multiple publications in prestigious scientific journals. His work at the university also allows him to mentor students and contribute to the development of new academic programs in applied mathematics, positioning the institution as a hub for cutting-edge research.

Research Focus 🔬

Muhammad Ramzan’s research primarily focuses on the study of fluid dynamics, heat transfer, and mathematical modeling using fractional derivatives. He investigates the impact of Brownian motion, thermophoresis, and chemical reactions on fluid flow and heat transfer in complex systems. His work often involves the study of nanofluids, magnetohydrodynamic (MHD) flows, and the application of advanced mathematical tools such as fractional calculus and hybrid fractal derivatives. By combining theoretical modeling with numerical simulations, his research aims to improve understanding of these complex systems and contribute to fields like engineering and materials science. Ramzan’s research is not only groundbreaking but also highly practical, with potential applications in various industries, including energy, manufacturing, and environmental science. His interdisciplinary approach bridges applied mathematics and engineering, offering innovative solutions to real-world problems.

Publication Top Notes📄

  1. Effect of Brownian and thermophoresis motion on fluid flow with chemical reaction and heat transfer 🌡️
    Published in Radiation Effects and Defects in Solids, 2025
    DOI: 10.1080/10420150.2025.2467360

  2. A comparative study of heat absorption and chemical reaction on MHD flow with fractional derivatives 🔥
    Published in Numerical Heat Transfer, Part A: Applications, 2024
    DOI: 10.1080/10407782.2024.2375322

  3. Analysis of heat and mass transfer on nanofluid: An application of hybrid fractal-fractional derivative 🌫️
    Published in Numerical Heat Transfer, Part A: Applications, 2024
    DOI: 10.1080/10407782.2024.2366442

  4. Application of fractional derivative on nanofluid with magnetic field
    Published in Numerical Heat Transfer, Part B: Fundamentals, 2024
    DOI: 10.1080/10407790.2024.2362940

  5. Analysis of active and passive control of fluid with fractional derivative ⚙️
    Published in Numerical Heat Transfer, Part A: Applications, 2024
    DOI: 10.1080/10407782.2024.2327008

 

 

 

Dragoș-Pătru Covei | Mathematics | Best Researcher Award

Prof. Dr. Dragoș-Pătru Covei | Mathematics | Best Researcher Award

Full Professor, The Bucharest University of Economic Studies, Romania

Dr. Dragoș-Pătru Covei is a prominent Romanian mathematician and academic, currently serving as a Full Professor in the Department of Applied Mathematics at the Bucharest University of Economic Studies. Born in Bumbesti-Jiu, Romania, on December 8, 1977, he has built a distinguished career in mathematics, particularly in nonlinear elliptic partial differential equations and stochastic processes. With a passion for teaching, Dr. Covei has held various academic positions, including Associate Professor and Assistant Professor, and has contributed significantly to the scientific community through research, publications, and conference organization. He is also deeply engaged in editorial activities, being a member of several renowned journals. Dr. Covei is known for his leadership in scientific research, serving as a principal investigator for numerous national and international grants.

Profile

Education

Dr. Dragoș-Pătru Covei’s academic journey began with a Degree in Mathematics (B.A.) from the University of Craiova in 2001, followed by a Postgraduate Certificate in Algebra and Geometry (M.Sc.) from the same institution in 2002. He further specialized by obtaining a Specialization Diploma in Informatics (M.Sc.) from the West University of Timișoara in 2007. In the same year, he also earned a Professional Conversion Diploma in Information and Communication Technology (M.Sc.) from Constantin Brancusi University of Tg-Jiu. Dr. Covei’s academic prowess culminated with a Ph.D. in Mathematics, awarded with distinction from the West University of Timișoara in 2009, where he focused on advanced mathematical models and partial differential equations. His broad educational background in mathematics and technology has equipped him with a versatile skill set for both theoretical and applied research in his field.

Experience

Dr. Dragoș-Pătru Covei’s professional career spans more than two decades, beginning in 2001 as a Professor at Alexandru Stefulescu and Constantin Brancusi middle schools in Tg-Jiu. He transitioned to higher education, becoming a Junior Assistant Professor at Constantin Brancusi University of Tg-Jiu in 2002, where he advanced to Assistant Professor (2004-2013). His expertise expanded through a Research Fellow position at the West University of Timișoara (2009-2011), further developing his research capabilities. Dr. Covei joined the Bucharest University of Economic Studies in 2013 as an Associate Professor, rising to Full Professor in 2016. In his academic roles, he has mentored countless students and researchers, contributing to the development of applied mathematics. Additionally, Dr. Covei has been involved in organizing international conferences and workshops, reflecting his commitment to advancing research in mathematics. He is also an active participant in national and international grants, further solidifying his academic standing.

Awards and Honors

Dr. Dragoș-Pătru Covei has received several prestigious awards throughout his career, recognizing his outstanding contributions to mathematics. In 2011, he was honored with the “Excellence Diploma for Best Young Researcher” by the Constantin Brâncuși University of Târgu-Jiu. His scientific work has been consistently acknowledged, with 19 of his papers receiving awards from the National Research Council. Furthermore, Dr. Covei’s dedication to advancing mathematical research is reflected in his involvement with various national and international grants, including mobility grants funded by the Romanian Ministry of Research and Innovation. His excellence in research and teaching is also recognized through his membership in editorial boards for renowned journals, such as Surveys in Mathematics and its Applications and British Journal of Mathematics & Computer Science. Dr. Covei’s continuous involvement in high-level academic activities underscores his influence in the mathematical community.

Research Focus

Dr. Dragoș-Pătru Covei’s research focuses primarily on nonlinear elliptic partial differential equations (PDEs) and stochastic processes. His work aims to explore and solve complex mathematical models that have wide applications in various fields, including economics, engineering, and natural sciences. He is particularly interested in the asymptotic behavior of evolution equations, operator models, and the existence of solutions for nonlinear systems. Dr. Covei’s research extends to population dynamics and production planning models, where he applies his expertise in differential equations to real-world problems. His work also involves investigating the mathematical aspects of stochastic processes and their application to optimization and industrial planning. Through his contributions, Dr. Covei has significantly advanced the theoretical understanding of these areas while promoting their practical applications. His interdisciplinary approach combines abstract mathematical theory with practical problem-solving, establishing him as a leading figure in applied mathematics.

Publication Top Notes

  1. A population model with pseudo exponential survival 🌍📚
  2. The Equilibrium Solutions for a Nonlinear Separable Population Model 🧮
  3. A system of two elliptic equations with nonlinear convection and coupled reaction terms 🔄📐
  4. Exact Solution for the Production Planning Problem with Several Regimes Switching over an Infinite Horizon Time 🏭📊
  5. A remark on the existence of entire large positive radial solutions to nonlinear differential equations and systems 🔢
  6. Existence Theorems for Equations and Systems in RN with ki-Hessian Operator ➕
  7. Stochastic Production Planning with Regime Switching 📉🔄
  8. A Stochastic Production Planning Problem 🔀📈
  9. On a parabolic partial differential equation and system modeling a production planning problem 🧑‍💼📐
  10. A remark on the existence of positive radial solutions to a hessian system 📏