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Vibration Analysis of Continuous System
2021An accurate theoretical model is needed to investigate the validity of the control algorithm before practical application.
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SOME ASPECTS OF THE IDENTIFICATION OF CONTINUOUS VIBRATING SYSTEMS
IFAC Proceedings Volumes, 1983This paper deals with the identification of systems described by the one-dimensional, second order wave equation. Such equations arise commonly in various areas of mathematical physics, such as, acoustics, elastic wave propagation, and electromagnetic theory.
F.E. Udwadia, J.A. Garba
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Vibration of continuous systems with compliant boundaries
Journal of Sound and Vibration, 1977Abstract A theoretical study of two types of continuous systems with a general form of compliant boundary conditions is presented. The systems considered are elastic beams and circular plates with elastic damped edge constraints. Beam studies are restricted to those with identical boundary conditions at each end.
A.M. Al-Jumaily, L.L. Faulkner
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Forced Vibration of Continuous System with Unsymmetrical Collision Characteristics
Nonlinear Dynamics, 1998zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Aoki, Shigeru, Watanabe, Takeshi
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Vibration analysis of continuous systems by differential transformation
Applied Mathematics and Computation, 1998zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Malik, Moinuddin, Dang, Hao Huy
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Vibration of Continuous Systems
2006Preface. Symbols. Chapter 1. Introduction: Basic Concepts and Terminology. Chapter 2. Vibration of Discrete Systems: Brief Review. Chapter 3. Derivation of Equations: Equilibrium Approach. Chapter 4. Derivation of Equations: Variation Approach. Chapter 5. Derivation of Equations: Integral Equation Approach. Chapter 6. Solution Procedure: Eigenvalue and
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Impact damper for axial vibration of a continuous system
Proceedings of the Institution of Mechanical Engineers, Part C: Journal of Mechanical Engineering Science, 2015Application of Impact damper for reduction of vibration amplitude through momentum transfer is now well established. However, no literature is available for the effect of an impact damper on axial vibration of a rod as a continuous system. The equation for axial vibratory displacement of the rod, fixed at one end and a lumped mass at the other end, is
SB Sanap, SY Bhave, PJ Awasare
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Stabilization of Parametric Vibrations of a Nonlinear Continuous System
Meccanica, 2003zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Energy dissipation in forced vibrations of discretely continuous systems
Strength of Materials, 1988In the present work we suggest a method of taking energy dissipation in material into account in a simplified way in case of forced vibrations; the method consists in the analytical representation of an equation describing the contour of the hysteresis loop in the form of an expansion into a Fourier series, with the linear terms alone taken into ...
V. S. Didkovskii +3 more
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Vibration of Continuous Systems
1991Mechanical systems in general consist of structural components which have distributed mass and elasticity. Examples of these structural components are rods, beams, plates, and shells. Our study of vibration thus far has been limited to discrete systems which have a finite number of degrees of freedom.
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