Get Chaos in Electric Drive Systems: Analysis, Control and PDF

By K. T. Chau

ISBN-10: 0470826339

ISBN-13: 9780470826331

In Chaos in electrical force structures: research, keep watch over and alertness authors Chau and Wang systematically introduce an rising know-how of electric engineering that bridges summary chaos conception and functional electrical drives. The authors consolidate all very important info during this interdisciplinary expertise, together with the elemental innovations, mathematical modeling, theoretical research, desktop simulation, and implementation. The booklet presents complete assurance of chaos in electrical force structures with 3 major elements: research, regulate and alertness. Corresponding force structures variety from the easiest to the most recent kinds: 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 techniques to stabilize and stimulate chaos in general drivesDiscusses functional software of chaos stabilization, chaotic modulation and chaotic motionAuthored by means of famous scientists within the fieldLecture fabrics to be had from the book's spouse websiteThis e-book is perfect for researchers and graduate scholars who concentrate on electrical drives, mechatronics, and electrical equipment, in addition to these enrolled in periods masking complex themes in electrical drives and keep watch over. Engineers and product designers in business electronics, customer electronics, electrical home equipment and electrical automobiles also will locate this ebook precious in utilising those rising techniques.Lecture fabrics for teachers on hand

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1996) Analysis of high impedance faults using fractal techniques. IEEE Transactions on Power Systems, 11, 435–440. B. (1982) The Fractal Geometry of Nature, Freeman, San Francisco. Matsumoto, T. (1984) A chaotic attractor from Chua’s circuit. IEEE Transaction on Circuits and Systems, 31, 1055–1058. , and Kobayashi, K. (1986) Hyperchaos: Laboratory experiment and numerical confirmation. IEEE Transactions on Circuits and Systems, 33, 1143–114. M. (1974) Biological populations with non-overlapping generations: stable points, stable cycles, and chaos.

4. 4 Stable and unstable manifolds of a saddle point Chaos in Electric Drive Systems 28 attracts the points in the state space, and a stable manifold repels the points, the stable manifold of a saddle point often acts as the boundary separating the attracting basins of different attractors in the state space (Banerjee and Verghese, 2001). 1 Lyapunov Exponents The Lyapunov exponent can be used to determine the stability of quasiperiodic and chaotic behavior, and also the stability of equilibrium points and periodic behaviors.

Electronics Letters, 32, 11–12. , and Chen, G. (2010) Promising performance of a frequency-modulated differential chaos shift keying ultra-wideband system under indoor environments. IET Communications, 4, 125–134. , and Hashi, T. (1985) Simple electronic circuit for the demonstration of chaotic phenomena. American Journal of Physics, 53, 332–334. Mori, H. and Urano, S. (1996) Short-term load forecasting with chaos time series analysis. Proceedings of International Conference on Intelligent Systems Applications to Power Systems, pp.

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Chaos in Electric Drive Systems: Analysis, Control and Application by K. T. Chau

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