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Dynamics of Very High Dimensional System [Paperback]

Earl H. Dowell (Author), Deman Tang (Author)

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Book Description

August 2003 9812384677 978-9812384676
Many books on dynamics start with a discussion of systems with one or two degrees of freedom and then turn to the generalization to the case of many degrees of freedom. For linear systems, the concept of eigenfunctions provides a compact and elegant method for decomposing the dynamics of a high dimensional system into a series of independent single-degree-of-freedom dynamical systems. Yet, when the system has a very high dimension, the determination of the eigenfunctions may be a distinct challenge, and when the dynamical system is nonconservative and/or nonlinear, the whole notion of uncoupled eigenmodes requires nontrivial extensions of classical methods. These issues constitute the subject of this book.

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Graduate students, academics and researchers (government and industry) in aerospace engineering, engineering mechanics and mechanical engineering. --This text refers to the Hardcover edition.

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Inside This Book (learn more)
First Sentence:
To begin, consider a prototypical DISCRETE system that has played an important role in the development of the subject of dynamics from the time of Galileo, i.e. the pendulum. Read the first page
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Von Karman, New York, Journal of Aircraft, Hamilton's Principle, Journal of Applied Mechanics, Dynamics of Very High Dimensional Systems, Asymptotic Modal Analysis, John Wiley, Annual Review of Fluid Mechanics, Cambridge University Press, Kluwer Academic Publishers, Low Subsonic Flow, Modeling of Fluid-Structure, Modern Course, Third Edition, Derivation of Lagrange's Equations, Forum Aeroelast, Journal of Aeronautical Sciences, Langley Int, Langley Research Center, Princeton University, Two-Dimensional Airfoil
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