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This function provides further insight into power flow in a vibratory system.
A multi-degree-of-freedom vibratory system having symmetrically placed rigid stops is considered.
With change of system paRepeated, the quasimpactsdic impact motions usually lead toccuros vin "thee-like" torus doubling.
An inertial shaker as a vibratory system with impact is considered.
This paper applies the results of classical eigenvalue theory to the analysis of a non-conservative vibratory system.
The problem of reassigning some poles of a vibratory system, while keeping the other poles unchanged, is considered.
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The decomposition of FRF׳s is based on the Green function representation of free vibratory systems.
Vibratory systems subjected to a stationary random external excitation and having random uncertainties in parameters are analyzed.
The stochastic estimation of parameters and states in linear and nonlinear time-delayed vibratory systems with distributed delay is explored.
The results appearing in this paper may have applications in the design and identification of vibratory systems.
A procedure for determining the sensitivities of the eigenvalues and eigenvectors of damped vibratory systems with distinct eigenvalues is presented.
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