By K. T. Chau
In Chaos in electrical force structures: research, keep an eye on and alertness authors Chau and Wang systematically introduce an rising expertise of electric engineering that bridges summary chaos idea and functional electrical drives. The authors consolidate all very important details during this interdisciplinary know-how, together with the elemental suggestions, mathematical modeling, theoretical research, laptop simulation, and implementation. The ebook offers finished assurance of chaos in electrical force structures with 3 major elements: research, keep an eye on and alertness. Corresponding force platforms diversity from the easiest to the most recent forms: DC, induction, synchronous reluctance, switched reluctance, and everlasting magnet brushless drives.The first publication to comprehensively deal with chaos in electrical force systemsReviews chaos in a variety of electric engineering applied sciences and force systemsPresents leading edge ways to stabilize and stimulate chaos in normal drivesDiscusses sensible program of chaos stabilization, chaotic modulation and chaotic motionAuthored by way of recognized scientists within the fieldLecture fabrics on hand from the book's better half websiteThis e-book is perfect for researchers and graduate scholars who specialise in electrical drives, mechatronics, and electrical equipment, in addition to these enrolled in periods overlaying complex subject matters in electrical drives and keep an eye on. Engineers and product designers in business electronics, client electronics, electrical home equipment and electrical autos also will locate this ebook invaluable in using those rising techniques.Lecture fabrics for teachers on hand atwww.wiley.com/go/chau_chaos
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Extra resources for Chaos in Electric Drive Systems: Analysis, Control and Application
And Banerjee, S. (1996) Bifurcation behavior of the buck converter. IEEE Transactions on Power Electronics, 11, 439–447. , and Chang, S. (1993) Global bifurcation and chaos from automatic gain control loops. IEEE Transactions on Circuits and Systems I: Fundamental Theory and Applications, 40, 403–412. T. H. (2002) Analysis of chaotic behavior in switched reluctance motors using current hysteresis regulation. Electric Power Components and Systems, 30, 607–624. T. H. (2003) Modeling, analysis and experimentation of chaos in a switched reluctance drive system.
The attractor of a periodic behavior is a closed trajectory ft ðx0 Þ, also called a limit cycle. If, in an nth-order periodic nonautonomous system with forcing period Tf , the period T is an integer multiple k of Tf , then the underlying flow is known as both a period-k behavior and a kth-order subharmonic (Parker and Chua, 1999). For the discrete system, the limit sets of the periodic behavior are fixed points. 1 Poincare map. (a) Autonomous system. (b) Nonautonomous system behavior. If the countable number is p, the quasiperiodic behavior is known as p-periodic behavior (Parker and Chua, 1999).
IEEE Transactions on Circuits and Systems – II, 43, 817–819. K. (1994) Chaos from a buck switching regulator operating in discontinuous mode. International Journal of Circuit Theory and Applications, 22, 263–278. W. (1996) Experimental confirmation of chaos in a current-programmed C´uk converter. IEEE Transactions on Circuits and Systems – I: Fundamental Theory and Applications, 43, 605–608. R. (2003) An evaluation of the spectral characteristics of switching converters with chaotic carrier-frequency modulation.