Mr. Muhammad Awais Raza | Mathematics | Research Excellence Award
University of the Punjab | Pakistan
University of the Punjab | Pakistan
Imam Mohammad Ibn Saud Islamic University | Tunisia
Dr. Lotfi Mohamed Alhosine Jlali is an accomplished Tunisian mathematician and Assistant Professor at Imam Mohammad Ibn Saud Islamic University, Saudi Arabia. His research primarily focuses on Partial Differential Equations (PDEs) and Nonlinear Analysis, with particular expertise in the mathematical modeling of fluid dynamics, including the Navier–Stokes, Euler, and Magnetohydrodynamic (MHD) systems. Dr. Jlali’s work delves into the local and global existence, uniqueness, and regularity of solutions for incompressible fluid equations, as well as the asymptotic behavior of problems influenced by small or large parameters, such as rotating and anisotropic fluid systems. His studies also address the blow-up criteria for non-regular solutions and the stability of global solutions, applying advanced mathematical tools like Strichartz inequalities, energy estimates, and Sobolev embeddings. Dr. Jlali has made significant contributions to understanding the long-term dynamics of fluid equations, particularly in Sobolev–Gevrey and Fourier–Lei–Lin spaces. His research output includes 13 indexed publications with 51 citations in Scopus (h-index: 4) and 85 citations on Google Scholar (h-index: 5, i10-index: 3), reflecting the growing impact of his work in mathematical fluid mechanics.
Scopus | ORCID | Google Scholar
Benameur, J., & Jlali, L. (2016). Long time decay for 3D Navier-Stokes equations in Sobolev-Gevrey spaces. Electronic Journal of Differential Equations.
Benameur, J., & Jlali, L. (2016). On the blow-up criterion of 3D-NSE in Sobolev–Gevrey spaces. Journal of Mathematical Fluid Mechanics.
Jlali, L. (2017). Global well posedness of 3D-NSE in Fourier–Lei–Lin spaces. Mathematical Methods in the Applied Sciences.
Benameur, J., & Jlali, L. (2020). Long time decay of 3D-NSE in Lei-Lin-Gevrey spaces. Mathematica Slovaca.
Jlali, L., & Benameur, J. (2024). Long time decay of incompressible convective Brinkman-Forchheimer in L2(R3). Demonstratio Mathematica.
student, Yangtze University, China
Ms. Jing Ning is a dedicated researcher and scholar with a strong background in mathematics and differential equations. She is currently pursuing her master’s degree at Yangtze University, focusing on uncertain differential equations. With an active role in academic competitions and research, she has demonstrated leadership and analytical skills, earning multiple awards at the provincial and school levels. Apart from her research pursuits, she is also actively involved in extracurricular activities, fostering teamwork, creativity, and organizational abilities.
Head Mathematics Department, Alexandria University – Faculty of Education, Egypt
Dr. Mohamed Abdou is a distinguished researcher and academic specializing in mathematical modeling, integral equations, and computational mathematics. With a robust track record in publishing high-impact articles, Dr. Abdou is a pivotal figure in advancing numerical methods for solving complex mathematical problems. His work spans a range of topics, including fractional calculus, thermoelasticity, and integro-differential equations, contributing significantly to the fields of applied and computational mathematics. 📚🔍
Dr. Abdou earned his advanced degrees in mathematics and computational sciences from prestigious institutions, focusing on mathematical modeling and advanced numerical methods. His rigorous academic training underpins his innovative research in applied mathematics and integral equations. 🧮
Dr. Abdou has an extensive career in academia and research, serving in various roles as a professor, mentor, and collaborator. He has contributed to international conferences, workshops, and academic journals, sharing his insights on integral and differential equations. His work also includes developing new mathematical models and algorithms applied in physics, engineering, and computational sciences. 🌐📖
Dr. Abdou’s research interests include:
Numerical methods for solving nonlinear integral equations. Fractional calculus and its applications. Thermoelasticity with double porosity. Spectral relationships for integral equations. Computational methods in applied mathematics 🚀📈
Dr. Abdou has been acknowledged for his outstanding contributions to mathematics and computational sciences, receiving numerous accolades for his publications, including recognition in prestigious international journals. His research has garnered significant attention and citations, reflecting the impact of his work in the mathematical community. 🌟🎖️
A Computational Method for Solving Nonlinear Fractional Integral Equations
An Algorithm for the Solution of Integro-Fractional Differential Equations with a Generalized Symmetric Singular Kernel
Numerical Simulation, Existence, and Uniqueness for Solving Nonlinear Mixed Partial Integro-Differential Equations with Discontinuous Kernels
Thermopotential Function in Position and Time for a Plate Weakened by Curvilinear Hole
On an Approximate Solution of a Boundary Value Problem for a Nonlinear Integro-Differential Equation
Associate member, CMUP, Portugal
João Paulo Simões Maurício de Carvalho is an accomplished mathematician specializing in applied mathematics and dynamical systems. As an Associate Member of the Centre for Mathematics at the University of Porto (CMUP), his research delves into complex mathematical models, particularly in epidemiology. With a strong background in mathematical engineering and astronomy, João Paulo is dedicated to advancing knowledge in his field through innovative research and active participation in academic conferences.
Assessment for Researcher Award Consideration: João Paulo Simões Maurício de Carvalho
João Paulo earned his Ph.D. in Applied Mathematics in 2024 from the MAP-PDMA program, a collaboration between the Faculty of Sciences, University of Porto (FCUP), Aveiro, and Minho. Prior to this, he completed a Master’s degree in Mathematical Engineering in 2016 and a Bachelor’s degree in Astronomy in 2014, both from FCUP. He also pursued advanced studies in Estimation, Control, Optimization, and Data Science, with applications to cyber-physical systems, at the Faculty of Engineering, University of Porto (FEUP) in 2020/2021.
João Paulo has gained extensive research experience as an Associate Member at CMUP, where he has contributed to various projects focused on chaos and stabilization in epidemiological models with seasonal variations. He has also held research grant positions at CMUP and participated in international training programs and summer courses. His expertise in mathematical modeling has led to several invited speaker roles at prestigious conferences and seminars.
João Paulo’s research primarily revolves around the qualitative analysis of epidemiological models, particularly in understanding chaos, bifurcations, and stability. His work often intersects with applied mathematics in life sciences, where he explores the dynamics of diseases through mathematical modeling. His notable contributions include studies on the SIR model with vaccination, fractional models for Type 1 Diabetes, and the role of the immune system in AIDS-defining malignancies.
Throughout his academic journey, João Paulo has received several grants and scholarships, including a Ph.D. scholarship from CMUP for his project on chaos in epidemiological models. He was also a recipient of the MAGIC project grant and participated in a COST Action training school in Turkey. His academic excellence was recognized by the unanimous approval of his Ph.D. thesis in Applied Mathematics.
Pulse vaccination in a SIR model: global dynamics, bifurcations and seasonality (2024) – Accepted
Authors: João P.S. Maurício de Carvalho, Alexandre A. Rodrigues
SIR model with vaccination: bifurcation analysis (2023) – Qualitative Theory of Dynamical Systems
DOI: 10.1007/s12346-023-00802-2
Strange attractors in a dynamical system inspired by a seasonally forced SIR model (2022) – Physica D: Nonlinear Phenomena
DOI: 10.1016/j.physd.2022.133268
Role of the immune system in AIDS-defining malignancies (2022) – Springer Proceedings in Mathematics & Statistics
DOI: 10.1007/978-3-030-77306-9_9
A fractional-order model for CoViD-19 dynamics with reinfection and the importance of quarantine (2021) – Chaos, Solitons & Fractals
DOI: 10.1016/j.chaos.2021.111275
Fractional Model for Type 1 Diabetes (2020) – Springer Proceedings in Mathematics & Statistics
DOI: 10.1007/978-3-030-37062-6_9
João Paulo Simões Maurício de Carvalho demonstrates a strong and focused research profile, particularly in applied mathematics and dynamical systems related to epidemiology. His academic qualifications, publications, and conference contributions make him a solid candidate for a Researcher Award. However, to strengthen his profile further, he could benefit from expanding the applicability of his research, engaging in more interdisciplinary projects, and increasing public outreach efforts. Overall, João is a strong contender for the Best Researcher Award, particularly in fields related to mathematical modeling and applied mathematics.