Professor, IAU, Saudi Arabia
Mohamed Majdoub is a distinguished mathematician specializing in nonlinear partial differential equations (PDEs), known for his significant contributions to global solution theories and mathematical physics.
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📚 Education:
Mohamed Majdoub earned his academic degrees from Tunisia University Tunis El Manar, culminating in a HDR in 2006, a PhD in 2000, and a BSM in 1992, establishing a solid foundation in mathematical research.
💼 Experience:
With a prolific research career spanning several prestigious institutions globally, Mohamed Majdoub has actively participated in numerous scientific conferences and seminars, delivering insightful talks on topics related to PDEs and mathematical analysis.
🔬 Research Interests:
Mohamed Majdoub’s research interests revolve around nonlinear Schrödinger equations, heat equations, and mathematical models of physical phenomena, focusing on both local existence and global solution theories.
🏆 Award:
Mohamed Majdoub has been recognized for his scholarly achievements, including contributions to the field of mathematical analysis and nonlinear dynamics.
📄 Publications Top Notes:
La Matematica (2023) – Double logarithmic inequality with a sharp constant (Cited by 67)
Mathematical Methods in the Applied Sciences (2023) – Long time dynamics for the radial focusing fractional INLS (Cited by 42)
Communications on Pure and Applied Analysis (2023) – Existence and nonexistence of global solutions for time dependent damped NLS equations (Cited by 109)
Opuscula Mathematica (2023) – Nonexistence of global solutions for a nonlinear parabolic equation with a forcing term (Cited by 29)
Journal of Mathematical Physics (2023) – Long time dynamics and blow-up for the focusing inhomogeneous nonlinear Schrödinger equation (Cited by 63)
Mediterranean Journal of Mathematics (2023) – Global existence and asymptotic behavior for a reaction-diffusion system with unbounded coefficients (Cited by 42)