Article ID Journal Published Year Pages File Type
710223 IFAC Proceedings Volumes 2009 5 Pages PDF
Abstract

AbstractThis paper demonstrates the feasibility of modeling any dynamical system using a set of fractional order differential equations, including distributed and lumped systems. Fractional order differentiators and integrators are the basic elements of these equations representing the real model of the dynamical system, which in turn implies the necessity of using fractional order controllers instead of controllers with integer order. This paper proves that fractional order differential equations can be used to model any dynamical system whether it is continuous or lumped.

Related Topics
Physical Sciences and Engineering Engineering Computational Mechanics
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