Mihai BUGARU | Nonlinear dynamics | Best Researcher Award

Prof. Dr. Mihai BUGARU | Nonlinear dynamics | Best Researcher Award

Prof. Habil. PhD Eng, National University of Science & Technology POLITEHNICA Bucharest-Department of Mechanics, Romania

Professor Habil. Eng. Mihai Bugaru is a renowned Mechanical Engineer from Bucharest, Romania, with over three decades of academic and industrial experience. He is a professor at the University “POLITEHNICA” of Bucharest and has contributed significantly to the fields of mechanical vibrations, structural mechanics, and acoustics. Fluent in English and French, he has authored numerous technical books and over 90 papers in international journals and conferences. Throughout his career, he has held various teaching and research positions, fostering innovation in mechanical engineering. 🛠️📚

Publication Profile

ORCID

Education:

Professor Bugaru holds two PhDs in Technical Mechanics & Mechanical Vibrations, one from the University “POLITEHNICA” of Bucharest and the other in geared systems from Auburn University, Alabama. His research journey included specialized studies at Technische Universität Munich, Germany, focusing on the dynamic behavior of gears. He also completed advanced studies at prestigious institutions such as École Polytechnique and McGill University in Canada. 🎓📖

Experience:

Professor Bugaru has extensive teaching experience, serving as a Professor Habil. and Associate Professor at the University “POLITEHNICA” of Bucharest. He has taught courses in technical mechanics, vibrations, dynamic stability, and acoustics, and has supervised numerous master’s and doctoral dissertations. His professional background includes roles as a senior design engineer and master design & control engineer in the automotive and machinery industries. 💼👨‍🏫

Research Interests:

Professor Bugaru’s research spans mechanical vibrations, dynamic modeling of geared systems, nonlinear vibrations of thin plates, structural stability, acoustics, and noise control. He has contributed to the development of hybrid dynamic models for cylindrical geared systems and studied parametric vibrations of thin plates, chaotic behavior, and instability prediction. His work has practical applications in mechanical engineering, including noise attenuation, stability analysis, and advanced dynamics. 🔧📊

Awards:

Throughout his career, Professor Bugaru has been recognized for his contributions to mechanical engineering, including various research grants, awards, and a prominent role in professional societies. He has received accolades from organizations like the Romanian Academy and the International Institute of Acoustics and Vibration. 🏅🏆

Publications:

Here are some of Professor Mihai Bugaru’s notable publications:

Non-linear vibrations of thin rectangular plates parametrically excited
Bugaru, M., Predoi, M.V. (1999)
BREN Publishing House, Bucharest. ISBN-973-9493-28-9.
Cited by ResearchGate

Introduction in dynamic models of flat plates
Predoi, M.V., Bugaru, M., Motomancea, A. (1999)
BREN Publishing House, Bucharest. ISBN-973-9493-29-7.
Cited by Google Scholar

Order and Chaos in hydrostatic bearings
Motomancea, A., Bugaru, M. (2000)
BREN Publishing House, Bucharest. ISBN-973-99604-0-5.
Cited by Google Scholar

Technical Mechanics
Enescu, N., Bugaru, M. (2001)
PRINTECH Publishing House, Bucharest. ISBN-973-652-128-1.
Cited by ResearchGate

Non-linear vibrations with applications in mechanical engineering
Deciu, E., Bugaru, M., Dragomirescu, C. (2002)
Romanian Academy Publishing House, Bucharest. ISBN-973-27-0911-1.
Cited by Google Scholar

Naeem Saleem | Nonlinear Analysis | Best Researcher Award

Assoc. Prof. Dr. Naeem Saleem | Nonlinear Analysis | Best Researcher Award

Associate Professor, Department of Mathematics, University of Management and Technology, Lahore, Pakistan

🌍 Dr. Naeem Saleem is a dedicated mathematician from Pakistan, currently serving as an Associate Professor in Mathematics at the University of Management and Technology in Lahore. With over a decade of academic experience, Dr. Saleem has made notable contributions to fixed-point theory, approximation theory, and mathematical analysis, focusing on advanced iterative methods and contraction mappings. His work has been published in esteemed international journals, reflecting his commitment to the advancement of mathematical knowledge.

Publication Profile

Google Scholar

Education

🎓 Dr. Saleem completed his Ph.D. in Mathematics from the University of Management and Technology, Lahore, in 2017. Prior to that, he earned his MS/M.Phil in Mathematics from the National University of Computer and Emerging Sciences in 2011, following an M.Sc. in Mathematics from the University of Punjab, Lahore, in 2007.

Experience

📘 Dr. Saleem has held academic positions at the University of Management and Technology, serving as an Assistant Professor from 2012 to 2020 and, since 2020, as an Associate Professor. He continues to mentor students in advanced mathematics and contributes to the university’s research initiatives in mathematical sciences.

Research Interests

🔬 Dr. Saleem’s research centers on fixed-point theory, non-linear functional analysis, fractal theory, and applications of contractive mappings in metric spaces. His recent publications include work on generalized contractions, split feasibility problems, and approximation theories in convex metric spaces.

Publications

“Common Attractors of Generalized Hutchinson–Wardowski Contractive Operators”
📅 Fractal and Fractional (2024-11-09)
DOI: 10.3390/fractalfract8110651

“Intuitionistic Fuzzy Z-Contractions and Common Fixed Points with Applications”
📅 European Journal of Pure and Applied Mathematics (2024-10-31)
DOI: 10.29020/nybg.ejpam.v17i4.5431

“Approximation Theorems for G-Nonexpansive Mappings in Convex Metric Spaces by Three-Step Iterations”
📅 Alexandria Engineering Journal (2024-09)
DOI: 10.1016/j.aej.2024.05.067

“Strong and Weak Convergence Theorems for the Split Feasibility Problem of (β,k)-Enriched Strict Pseudocontractive Mappings with an Application in Hilbert Spaces”
📅 Symmetry (2024-05-02)
DOI: 10.3390/sym16050546

“Approximating Fixed Points of Weak Enriched Contractions Using Kirk’s Iteration Scheme of Higher Order”
📅 OpenAlex (2024-02-14)
DOI: 10.60692/hhz1x-y7n62