Fractional-order (FO) systems offer a unique flexibility of arbitrary slope matching in system
gain which is not possible in conventional circuit theory. This has made application of …

This paper introduces an intensive discussion for the dynamical model of the love triangle in
both integer and fractional-order domains. Three different types of nonlinearities soft, hard …

Fractional-Order circuits and networks being a widely researched field lags in its
development due to the non-availability of its basic building block ie Fractional-Order …

Due to the non-idealities of commercial inductors, the demand for a better model that
accurately describe their dynamic response is elevated. So, the fractional order models of …

Exploring the use of fractional calculus is essential for it to be used properly in various
applications. Implementing the fractional operator D α in FPGA is an important research …

Fractional-order chaotic systems (FOCS) parameter identification is an essential issue in
chaos control and synchronization process. In this paper, different recent Meta-heuristic …

This paper presents a generalization of six well-known quadrature third-order oscillators into
the fractional-order domain. The generalization process involves replacement of three …

This paper introduces all the possible topologies of the Wien bridge oscillator family. This
family has 72 topologies, 24 of them contain only RC or RL pairs, and the rest contain mixed …

Having an approximate realization of the fractance device is an essential part of fractional-
order filter design and implementation. This encouraged researchers to introduce many …

Mathematical Techniques of Fractional Order Systems illustrates advances in linear and
nonlinear fractional-order systems relating to many interdisciplinary applications, including …