Principles of aeroelasticity
著者
書誌事項
Principles of aeroelasticity
CRC Press, c2016
- : hardback
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注記
Includes bibliographical references (p. 165) and index
内容説明・目次
内容説明
Introductory Guide on the Design of Aerospace Structures
Developed from a course taught at Concordia University for more than 20 years, Principles of Aeroelasticity utilizes the author's extensive teaching experience to immerse undergraduate and first-year graduate students into this very specialized subject. Ideal for coursework or self-study, this detailed examination introduces the concepts of aeroelasticity, describes how aircraft lift structures behave when subjected to aerodynamic loads, and finds its application in aerospace, civil, and mechanical engineering.
The book begins with a discussion on static behavior, and moves on to static instability and divergence, dynamic behavior leading up to flutter, and fluid structure interaction problems. It covers classical approaches based on low-order aerodynamic models and provides a rationale for adopting certain aeroelastic models. The author describes the formulation of discrete models as well as continuous structural models. He also provides approximate methods for solving divergence, flutter, response and stability of structures, and addresses non-aeroelastic problems in other areas that are similar to aeroelastic problems.
Topics covered include:
The fundamentals of vibration theory
Vibration of single degree of freedom and two degrees of freedom systems
Elasticity in the form of an idealized spring element
Repetitive motion
Flutter phenomenon
Classical methods, Rayleigh-Ritz techniques, Galerkin's technique, influential coefficient methods, and finite element methods
Unsteady aerodynamics, and more
目次
Introduction. Elementary Aerodynamics. Static Aeroelasticity. Divergence of a Lifting Surface. Divergence of a Typical Section with a Control Surface. Dynamic Aeroelasticity. One-Dimensional Aeroelastic Model of Airfoils. Rolling of a Straight Wing. Flutter of a Cantilever Wing. Approximate Techniques of Modeling Continuous Systems. Nonlinear Aeroelasticity. Unsteady Aerodynamics. References.
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