22 Aug 2026
Indirect boundary stabilization of coupled degenerate Euler–Bernoulli beam equationsPublisher siteResearch in the Mathematical Sciences, Stability and Controllability of Differential Equations
Active, last published 2026
In stability and controllability of differential equations
Mohamed
Azzaoui
Scholar“Research focused on Stability and Controllability of Differential Equations and adjacent fields.”
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01 · About the work
What I study
ohamed Azzaoui is a researcher working on Stability and Controllability of Differential Equations. A fuller summary will appear once they update their profile.
02 · Reach
Publication output and reach
Mohamed's work has been cited 73 times across 3 active years. Bars show publications per year; the line shows cumulative citation totals across publications first appearing in each year.
03 · Research focus
Topics
Stability and Controllability of Differential Equations×11Aeolian processes and effects×8Soil erosion and sediment transport×7Remote Sensing and LiDAR Applications×4Advanced Mathematical Modeling in Engineering×4
04 · Where I am
Affiliations
Affiliation on published researchUniversité Moulay Ismail de Meknes, MoroccoDrawn from the institution listed on this researcher’s published work.
Research themes (UN SDGs)
05 · Selected work
Recent publications
6 works13 Jul 2026
Boundary controllability for a non-autonomous degenerate Timoshenko beam modelPublisher siteApplicable Analysis, Stability and Controllability of Differential Equations
8 Jun 2026
Theoretical and numerical study of the exponential stability of coupled Euler–Bernoulli beam equationsPublisher siteComputational and Applied Mathematics, Stability and Controllability of Differential Equations
13 Nov 2025
Theoretical and numerical study of the exponential stability of a double Euler-Bernoulli beam systemPublisher site1 Jan 2025Open access1cites
Boundary controllability of coupled degenerate Euler-Bernoulli beam equationsPublisher siteCommunications on Pure & Applied Analysis, Stability and Controllability of Differential Equations
25 Mar 20241cites
Boundary controllability for variable coefficients one-dimensional wave equation with interior degeneracyPublisher siteJournal of Applied Analysis, Stability and Controllability of Differential Equations
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