Hoang-Hung Vo – Partial Differential Equations – Best Researcher Award 

Assoc. Prof. Dr. Hoang-Hung Vo embarked on his academic journey with a focus on mathematical analysis, culminating in the attainment of a Doctor of Philosophy (Ph.D.) in Analysis from the prestigious University Pierre and Marie CURIE. This period of study laid a strong foundation for his future research in the field of partial differential equations, where his academic curiosity and dedication to deepening his understanding of complex mathematical theories were nurtured. His doctoral research was instrumental in shaping his career, providing the intellectual tools to explore advanced topics in mathematics and applied sciences.

💼 Professional Endeavors

Assoc. Prof. Dr. Hoang-Hung Vo has had a distinguished career in academia, starting with his position as a Lecturer at the University of Science, Vietnam National University Ho Chi Minh City, from 2016 to 2018. In this role, he contributed to the development of the next generation of mathematicians by teaching and mentoring students. Since November 2018, he has continued his professional journey in an elevated position, fostering an environment of intellectual growth and inquiry. His work has focused on teaching advanced mathematics, with an emphasis on partial differential equations and their applications.

🔬 Contributions and Research Focus

Assoc. Prof. Dr. Vo's primary research focus in the last five years has been in the area of partial differential equations (PDEs), with particular emphasis on free boundary problems in mathematical biology and inverse problems. His work addresses complex problems in the theory of PDEs, bridging the gap between theoretical mathematics and practical applications in various fields. Through his role as Principal Investigator in key research projects, such as "Some Free Boundary Problems in Mathematical Biology and Inverse Problems" and "Reaction-Diffusion Equations and Inverse Problems with their Applications," he has contributed significantly to advancing knowledge in this area. His research has applications in biology, computational science, and technology, with an overarching goal to address real-world challenges through advanced mathematical modeling.

🌍 Impact and Influence

Assoc. Prof. Dr. Hoang-Hung Vo's contributions have had a significant impact on the field of partial differential equations and mathematical biology. His research has garnered attention from both academic peers and industry professionals, influencing how complex mathematical models are applied in various scientific fields. By leading high-profile research projects, he has demonstrated the practical utility of PDEs in solving real-world problems. His role as Principal Investigator in multiple nationally funded projects showcases his leadership and influence in advancing the field of applied mathematics.

🏆Academic Cites

Assoc. Prof. Dr. Vo's research has been widely cited in the academic community, with his contributions to partial differential equations playing a crucial role in developing new methodologies and approaches to solving complex mathematical problems. His published work is frequently referenced by other researchers, reflecting the growing importance of his findings in various branches of mathematics and its applications. These citations also highlight the broader impact of his work on solving inverse problems and modeling dynamic systems in biology and other scientific domains.

🌟 Legacy and Future Contributions

Looking to the future, Assoc. Prof. Dr. Hoang-Hung Vo is poised to continue making significant strides in the field of partial differential equations. His ongoing research promises to deepen the understanding of mathematical biology and expand the applications of PDEs in inverse problems. As he mentors the next generation of researchers and contributes to further advancements in computational methods, Dr. Vo's legacy will continue to shape the development of mathematical theories and their practical applications. His influence will extend through his publications, collaborations, and leadership in future research endeavors.

📝Partial Differential Equations

Assoc. Prof. Dr. Hoang-Hung Vo’s extensive research on partial differential equations has provided invaluable insights into solving complex mathematical and biological problems. His work on free boundary problems and inverse problems has advanced the field of partial differential equations, particularly in the context of real-world applications. As Dr. Vo continues to innovate in partial differential equations research, his future contributions will undoubtedly propel the field to new heights.

Notable Publication


📝On the Definition and the Properties of the Principal Eigenvalue of Some Nonlocal Operators

Authors: H Berestycki, J Coville, HH Vo

Journal: Journal of Functional Analysis

Year: 2016


📝Persistence Criteria for Populations with Non-local Dispersion

Authors: H Berestycki, J Coville, HH Vo

Journal: Journal of Mathematical Biology

Year: 2016


📝Persistence Versus Extinction Under a Climate Change in Mixed Environments

Authors: HH Vo

Journal: Journal of Differential Equations

Year: 2015


📝Nonlocal Dispersal Equations in Time-Periodic Media: Principal Spectral Theory, Limiting Properties, and Long-Time Dynamics

Authors: Z Shen, HH Vo

Journal: Journal of Differential Equations

Year: 2019


📝Dynamics for a Two-Phase Free Boundary System in an Epidemiological Model with Coupled Nonlocal Dispersals

Authors: TH Nguyen, HH Vo

Journal: Journal of Differential Equations

Year: 2022


📝Recovering the Historical Distribution for Nonlinear Space-Fractional Diffusion Equation with Temporally Dependent Thermal Conductivity in Higher Dimensional Space

Authors: TT Khieu, HH Vo

Journal: Journal of Computational and Applied Mathematics

Year: 2019

MUkhiddin Muminov – Numerical calculus – Best Researcher Award 

Prof. MUkhiddin Muminov - Numerical calculus - Best Researcher Award 

Samarkand State university - Uzbekistan  

Author Profile

Scopus

Orcid

🎓 Early Academic Pursuits

Prof. Mukhiddin Muminov embarked on his academic journey at Samarkand State University, Uzbekistan, where he enrolled in the Faculty of Applied Mathematics and Mechanics in 1984. After years of rigorous training, he graduated in 1991, earning his MSc degree and qualifying as a mathematician and teacher. His passion for mathematical research led him to pursue a PhD in Physics and Mathematics, specializing in Mathematical Analysis, which he completed in 1998 at the Institute of Mathematics, Academy of Sciences of Uzbekistan. He further advanced his academic credentials by obtaining a DSc in Physics and Mathematics from Samarkand State University in 2021.

💼 Professional Endeavors

Prof. Muminov has held numerous prestigious academic positions throughout his career. Currently, he serves as a Professor at the Faculty of Mathematics at Samarkand State University. He previously held the position of Dean of the Faculty of Mathematics from 2022 to 2023. His international academic experience includes serving as an Associate Professor at Universiti Teknologi Malaysia (UTM) from 2014 to 2021. Before that, he held various teaching and research positions at Samarkand State University, including Assistant Professor, Associate Professor, and Faculty Dean. His extensive career highlights his commitment to advancing mathematical sciences and fostering academic excellence.

🔬 Contributions and Research Focus

Prof. Muminov's research focuses on numerical calculus, operator theory, mathematical physics, and spectral analysis of linear operators. His work includes the study of spectral properties of many-body Hamiltonians on lattices, Friedrichs models, boundary value problems, and delay differential equations. His contributions to numerical calculus have been instrumental in advancing spectral analysis techniques and solving complex mathematical physics problems. He has also worked on Fredholm integral equations and variation principles, making significant theoretical advancements that have practical applications in computational and applied mathematics.

🌍 Impact and Influence

Prof. Muminov's research has had a profound impact on the mathematical community, particularly in the fields of numerical calculus, mathematical physics, and spectral analysis. His scholarly work has influenced both theoretical advancements and practical implementations in various branches of mathematics. He has served on editorial boards of notable journals, including the Malaysian Journal of Industrial and Applied Mathematics (MATEMATIKA) and the International Journal of Mathematical Physics. His membership in the American Mathematical Society further signifies his standing in the global mathematical research community.

🏆Academic Cites

Prof. Muminov's research contributions have been widely cited in academic literature, reflecting the significance and impact of his work in mathematical sciences. His studies on spectral properties, boundary value problems, and numerical calculus are frequently referenced by researchers in applied and theoretical mathematics. His role in mentoring PhD students and collaborating with international scholars has further amplified his academic influence.

🌟 Legacy and Future Contributions

Looking ahead, Prof. Muminov aims to continue his pioneering work in mathematical physics and numerical calculus. His future contributions are expected to refine and expand spectral analysis methods and their applications in computational mathematics. His commitment to teaching, mentoring, and publishing groundbreaking research ensures that his legacy in the field of mathematics will endure for years to come. Through continued academic collaborations and leadership roles, he is poised to make further substantial contributions to the mathematical sciences.

📝Notable Publication


📝Existence conditions for 2-periodic solutions to a non-homogeneous differential equation with piecewise constant argument

Authors: M.I. Muminov, Mukhiddin I.; T.A. Radjabov, Tirkash A.

Journal: Examples and Counterexamples

Year: 2024

Citations: 1


📝The Spectrum of Discrete Schrödinger Operator on a Three-Dimensional Triangular Lattice with a Finite-range Potential

Authors: M.I. Muminov, Mukhiddin I.; J.A. Pardaev, J.A.

Journal: Lobachevskii Journal of Mathematics

Year: 2024

Citations: 0


📝On the Existence of an Eigenvalue of the Generalized Friedrichs Model

Authors: M.I. Muminov, Mukhiddin I.; U.R. Shodiev, U.R.

Journal: Russian Mathematics

Year: 2024

Citations: 0


📝The Problem of Integral Geometry in Three-Dimensional Space with a Weight Function of a Special Form

Authors: M.I. Muminov, Mukhiddin I.; Z.K. Ochilov, Zarifjon Kh.

Journal: [No source information available]

Year: [No year available]

Citations: 0


📝On the Number of Components of the Essential Spectrum of One 2 × 2 Operator Matrix

Authors: M.I. Muminov, Mukhiddin I.; I.N. Bozorov, I.N.; T.K. Rasulov, Tulkin Kh.

Journal: Russian Mathematics

Year: 2024

Citations: 0