Modeling, Simulation and Control of Nonlinear Engineering Dynamical Systems: State-of-the-Art, Perspectives and Applications by Jan AwrejcewiczModeling, Simulation and Control of Nonlinear Engineering Dynamical Systems: State-of-the-Art, Perspectives and Applications by Jan Awrejcewicz

Modeling, Simulation and Control of Nonlinear Engineering Dynamical Systems: State-of-the-Art…

EditorJan Awrejcewicz

Paperback | October 19, 2010

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This volume contains the invited papers presented at the 9th International Conference "Dynamical Systems - Theory and Applications" held in Lódz, Poland, December 17-20, 2007, dealing with nonlinear dynamical systems. The conference brought together a large group of outstanding scientists and engineers, who deal with various problems of dynamics encountered both in engineering and in daily life.Topics covered include, among others, bifurcations and chaos in mechanical systems; control in dynamical systems; asymptotic methods in nonlinear dynamics; stability of dynamical systems; lumped and continuous systems vibrations; original numerical methods of vibration analysis; and man-machine interactions.Thus, the reader is given an overview of the most recent developments of dynamical systems and can follow the newest trends in this field of science. This book will be of interest to to pure and applied scientists working in the field of nonlinear dynamics.
Title:Modeling, Simulation and Control of Nonlinear Engineering Dynamical Systems: State-of-the-Art…Format:PaperbackDimensions:360 pages, 9.25 × 6.1 × 0.03 inPublished:October 19, 2010Publisher:Springer NetherlandsLanguage:English

The following ISBNs are associated with this title:

ISBN - 10:904817984X

ISBN - 13:9789048179848

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Table of Contents

1. D.Y. Gao, New way to understand and control chaos: canonical duality approach and triality theory; Department of Math, Virginia Tech, Blacksburg, USA.2. A.P. Seyranian, Multiparameter stability theory with mechanical applications; Moscow State Lomonosov University, Institute of Mechanics, Moscow, Russia.3. D. Bernardini, G. Rega, Numerical characterization of the chaotic nonregular dynamics of pseudoelastic oscillators; Dipartimento di Ingegneria Strutturale e Geotecnica, University of Rome, Italy.4. F. Verhulst, Emergence and break-down of normal mode manifolds of nonlinear wave equations; University of Utrecht, The Netherlands.5. I.V. Andrianov, J. Awrejcewicz, A. Ivankov, Asymptotic solution of dynamical problems for non-homogeneous structures; Department of General Mechanics, TU University of Aachen, Germany; Technical University of Lódz, Department of Automatics and Biomechanics, Poland.6. C.-H. Lamarque, F. Schmidt, On the use of quasi-Lyapunov exponents to assess finite-time behaviors; ENTPE/DGCB/LGM, France.7. L.I. Manevitch, V.V. Smirnov, Localized nonlinear excitations and interchain energy exchange in the case of weak coupling; N.N. Semenov Institute of Chemical Physics, RAS, Polymer Department, Russian Federation.8. A. Urbas, S. Wojciech, Dynamic analysis of the gantry crane used to transport bop; Department of Mechanics and Computer Science, University of Bielsko-Biala, Poland.9. J. Xu, Y.Y. Zhao, Effect of time delays on saturation control in a nonlinear vibration absorber; School of Aerospace Engineering and Applied Mechanics, Tongji University, Shanghai, China.10. K. Zimmermann, I. Zeidis, M. Pivovarov, Motion of a chain of three point masses on a roach plane under kinematical constraints; Faculty of Mechanical Engineering, Technische Universität Ilmenau, Germany.11. Alonso F.J., Cuadrado J., Del Castillo J.M. , Stable numerical differentiation in the context of kinematic and dynamic analysis of biomechanical systems; Departamento de Ingeniería Mecánica, Spain.12. V.I Storozhev, A.A. Kuslivaya, Nonlinear anharmonic effects for normal waves in monocrystal anisotropic germanium layer with flexible not extensible coverings of sides; Department of Elasticity Theory and Computational Mathematics, Donetsk National University, Ukraine.13. C. Rudolf, J. Wauer, Piezoelectric control of a planar machine tool with parallel kinematics; Institut für Technische Mechanik, Universität Karlsruhe (TH) Germany.14. L. Pust, J. Kozanek, Mutual interaction of two aerodynamic bearings; University Institute of Thermomechanics, ASCR, Czech Republic.15. T. Burczynski, W. Beluch, P. Orantek, Identification of dynamical systems in the fuzzy conditions; Department for Strength of Materials and Computational Mechanics, Silesian University of Technology, Poland.16. V. Piccirillo, J.M. Balthazar, B.R. Pontes Jr., On nonlinear dynamics of a shape memory oscillator; UNESP - Sao Paulo State University, Department of Engineering Mechanics, Brazil.17. A. Okninski, B. Radziszewski, Analytical and numerical investigations of impacting systems: a material point colliding with a limiter moving with piecewise constant velocity; Faculty of Management and Computer Modelling, Kielce University of Technology, Poland.18. Yu.V. Mikhlin, G.V. Rudneva, T.V. Bunakova, Transient in 2-dof system which contains an essentially nonlinear absorber; Department of Applied Mathematics, National Technical University, Kharkov, Ukraine.19. J.M. Mayo, On the use of the energetic coefficient of restitution in flexible multibody dynamics; Department Mechanical and Materials Engineering, University of Seville, Spain.20. W. Blajer, J. Graffstein, M. Krawczyk, Modeling of aircraft prescribed trajectory flight as an inverse simulation problem; Institute of Applied Mechanics, Technical University of Radom, Poland; Institute of Aviation, Warsaw, Poland.21. C. Behn, Improved gain parameter models for adaptive control of relative degree two systems; Faculty of Mechanical Engineering, Department of Technical Mechanics, Technische Universitaet Ilmenau, Germany.22. J. Awrejcewicz, L.V. Kurpa, O.S. Mazur, Research stability and nonlinear vibrations of plates by R-functions method; Technical University of Lódz, Department of Automatics and Biomechanics, Poland; Department of Applied Mathematics, National Technical University, Kharkov, Ukraine.23. L.L. Kovács, P. Galambos, A. Juhász, G. Stépán, Experiments on the stability of digital force control of robots; Department of Applied Mechanics, Budapest University of Technology and Economics, Hungary.24. G.V. Kostin, V.V. Saurin, Motion analysis and optimization for beam structures; Institute for Problems in Mechanics of the Russian Academy of Sciences, Russian Federation.25. R. Gabasov, F.M. Kirillova, N. Paulianok, An approach to robust real-time implementation of optimal feedbacks; Department of Optimal Control Methods, Belarusian State University, Belarus.26. E.M. Jarzebowska, P.C. Szklarz, Kinematic control design for nonholonomic mechanical systems based on the error function; Institute of Aeronautics and Applied Mechanics, Warsaw University of Technology, Poland.27. R.P. Sampaio, N.M. Maia, A simple correlation factor as an effective tool for detecting damage; Instituto Superior Técnico, Department of Mechanical Engineering, Portugal.28. K.V. Avramov, C. Pierre, O.K. Morachkovsky, N. Shyriaieva, O. Galas, Nonlinear oscillations of pre-twisted rotating beams with asymmetrical cross section; Department of Nonstationary Vibrations, Institute for Problems of Engineering Mechanical, NAS of Ukraine, Kharkov, Ukraine.29. V.-F. Duma, Mathematical functions of a 2-D scanner with oscillating elements; Aurel Vlaicu University of Arad, Romania.30. A. V. Krysko, J. Awrejcewicz, M.V. Zhigalov, O.A. Saltykova, Analysis of regular and chaotic dynamics of the Euler-Bernoulli beams using finite-difference and finite-elements methods; The Saratov State Technical University, Russia. 31. K. Kecik, J. Warminski, Control of regular and chaotic motions of an autoparametric system with pendulum by using MR damper; Department of Applied Mechanics, Lublin University of Technology, Poland.32. L.A. Klimina, B.Y. Lokshin, V.A. Samsonov, Parametrical analysis of behavior of the aerodynamic pendulum with vertical axis of rotation; Institute of Mechanics of Lomonosov Moscow State University, Russian Federation.33. A. Tylikowski, Stability analysis of continuous systems in the weak formulation; Warsaw University of Technology, Poland.34. M. Hajzman, J. Sasek, V. Zeman, Modelling of flexible rotor vibrations in the rotating coordinate system; Department of Mechanics, University of West Bohemia in Pilsen, Czech Republic.35. K.R. Hedrih, Stochastic dynamics of hybrid systems with thermo-rheological hereditary elements; Faculty of Mechanical Engineering University of Nis, Serbia.