N. Gazzam
Papers
1
Total Citations
10
H-Index
1
About
N. Gazzam is a researcher specializing in switched linear systems, with a particular focus on observability analysis and its applications in power electronics. Their most-cited work, “Observability of Switched Linear Systems based Geometrical Conditions: An Application to DC/DC Multilevel converters” (2019, 10 citations), introduces a geometric framework for determining observability in switching systems—a class of hybrid systems that combine continuous dynamics with discrete switching signals. This contribution is significant because it addresses a fundamental challenge in systems where observability depends not only on the system’s structure but also on the switching sequence, which is critical for applications like power electronics, robotics, and multi-controller systems. By applying these conditions to DC/DC multilevel converters, Gazzam demonstrates practical relevance in energy conversion technologies. While their citation count is modest, this work lays essential groundwork for further research in hybrid system theory and control, offering a rigorous approach to analyzing complex, real-world switching systems. Gazzam’s research bridges theoretical control theory and practical engineering, making it valuable for students and researchers exploring observability in nonlinear or hybrid domains.
Research Focus
Key Achievements
Top Papers
- 1