Abstract
Nowadays, fractional order differential operators, as a generalization for classical differential operators, have established their key-role in modeling, analysis, and implementation of specific circuits and systems in which one typically faces nonlinear behaviors. It enforces to exploit analysis and implementation methods covering simultaneously “fractionality” and “nonlinearity” aspects. This special section, entitled “Nonlinear Fractional Order Circuits and Systems: Advanced Analysis and Effective Implementation,” aims at introducing some of these methods.
Highlights
Guest Editorial Introduction to the Special Section on Nonlinear Fractional-Order Circuits and Systems: Advanced
MOHAMMAD SALEH TAVAZOEI (Member, IEEE) received the B.Sc., M.Sc., and Ph.D. degrees in electrical engineering from the Sharif University of Technology, Tehran, Iran, in 2003, 2005, and 2008, respectively, where he is currently an Associate Professor with the Department of Electrical Engineering
The second paper of the special section deals with the generalized Mittag-Leffler input stability analysis of fractional order electrical circuits in a Lyapunov direct approach
Summary
Guest Editorial Introduction to the Special Section on Nonlinear Fractional-Order Circuits and Systems: Advanced N OWADAYS, fractional order differential operators, as a generalization for classical differential operators, have established their key-role in modeling, analysis, and implementation of specific circuits and systems in which one typically faces nonlinear behaviors. This special section, entitled “Nonlinear Fractional Order Circuits and Systems: Advanced Analysis and Effective Implementation,” aims at introducing some of these methods.
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