DocumentCode
2667613
Title
Fractional calculus application in control systems
Author
Axtell, Mark ; Bise, Michael E.
Author_Institution
Veda Inc., Dayton, OH, USA
fYear
1990
fDate
21-25 May 1990
Firstpage
563
Abstract
Standard control systems can be characterized by type in the s -domain; typically these types are of integer order. Some of the implications of noninteger order systems in the s -domain are explored. To accomplish this, results from the area of fractional calculus, which defines mathematics of noninteger order derivative and integration, are utilized. Fractional calculus operators, Laplace transformed differintegrals are shown to behave differently from their standard integer-order counterparts
Keywords
Laplace transforms; calculus; control system analysis; Laplace transformed differintegrals; Sq operator; fractional calculus; frequency response; integer order calculus; integration; noninteger order derivative; s-domain; stability; Context modeling; Control systems; Control theory; Feedback control; Fractional calculus; Laplace equations; Linear systems; Linearity; Systems engineering and theory; Time domain analysis;
fLanguage
English
Publisher
ieee
Conference_Titel
Aerospace and Electronics Conference, 1990. NAECON 1990., Proceedings of the IEEE 1990 National
Conference_Location
Dayton, OH
Type
conf
DOI
10.1109/NAECON.1990.112826
Filename
112826
Link To Document