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Other titles in the Springer Briefs in Electrical and Computer Engineering series:

Distributed-Order Dynamic Systems: Stability, Simulation, Applications and Perspectives (Springerbriefs in Electrical and Computer Engineering / Spri)

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Distributed-Order Dynamic Systems: Stability, Simulation, Applications and Perspectives (Springerbriefs in Electrical and Computer Engineering / Spri) Cover

 

Synopses & Reviews

Publisher Comments:

Distributed-order differential equations, a generalization of fractional calculus, are of increasing importance in many fields of science and engineering from the behaviour of complex dielectric media to the modelling of nonlinear systems. This Brief will broaden the toolbox available to researchers interested in modeling, analysis, control and filtering. It contains contextual material outlining the progression from integer-order, through fractional-order to distributed-order systems. Stability issues are addressed with graphical and numerical results highlighting the fundamental differences between constant-, integer-, and distributed-order treatments. The power of the distributed-order model is demonstrated with work on the stability of noncommensurate-order linear time-invariant systems. Generic applications of the distributed-order operator follow: signal processing and viscoelastic damping of a mass-spring set up. A new general approach to discretization of distributed-order derivatives and integrals is described. The Brief is rounded out with a consideration of likely future research and applications and with a number of MATLAB® codes to reduce repetitive coding tasks and encourage new workers in distributed-order systems.

About the Author

Zhuang Jiao is a PhD. candidate of Tsinghua University who worked for 12 months in the Center for Self-Organizing and Intelligent Systems (CSOIS) of Utah State University, directed by Dr YangQuan Chen. During his stay with CSOIS, he served as the Reference Library manager for the Applied Fractional Calculus Group at USU. He is the ever first derived the stability condition for DO LTIS. Professor Igor Podlubny is a Visiting Professor of CSOIS (Center for Self-Organizing and Intelligent Systems) of Utah State University doing collaborative research with Dr YangQuan Chen in various aspects of applied fractional calculus emphasizing research impacts to the community.

Table of Contents

Introduction.- Distributed-order Linear Time-invariant System (DOLTIS) and Its Stability Analysis.- Noncommensurate Constant Orders as Special Cases of Doltis.- Distributed-order Filtering and Distributed-order Optimal Damping.- Numerical Solution of Differential Equations of Distributed Order.- Future Topics.- Appendix: MATLAB® Codes.

Product Details

ISBN:
9781447128519
Author:
Jiao, Zhuang
Publisher:
Springer
Author:
Podlubny, Igor
Author:
Chen, Yangquan
Subject:
Automation
Subject:
Distributed-order Control
Subject:
Distributed-order Linear Time-invariant Systems
Subject:
Distributed-order Modelling
Subject:
Distributed-order Signal Processing
Subject:
Fractional-order systems
Subject:
Numerical Solution of Distributed-order Equations
Subject:
Control
Subject:
Systems Theory, Control
Subject:
Signal, Image and Speech Processing
Subject:
Energy-General
Subject:
Science Reference-Technology
Copyright:
Edition Description:
2012
Series:
SpringerBriefs in Electrical and Computer Engineering / SpringerBriefs in Control, Automation and Robotics
Publication Date:
20120306
Binding:
TRADE PAPER
Language:
English
Pages:
103
Dimensions:
235 x 155 mm

Related Subjects


Reference » Science Reference » Technology
Science and Mathematics » Electricity » General Electronics
Science and Mathematics » Energy » General
Science and Mathematics » Mathematics » Systems Theory

Distributed-Order Dynamic Systems: Stability, Simulation, Applications and Perspectives (Springerbriefs in Electrical and Computer Engineering / Spri) New Trade Paper
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