A method for stability investigation of a periodic dynamic system with many degrees of freedom
Author:
Publisher
Elsevier BV
Subject
Applied Mathematics,Computer Networks and Communications,Signal Processing,Control and Systems Engineering
Reference14 articles.
1. Nonlinear Oscillations in Physical Systems;Hayashi,1964
2. A Contribution to the Theory of Nonlinear Oscillations;Nishikawa,1964
3. On the Solution and Characteristics Exponents of Solutions of Some Systems of Linear Differential Equations with Periodic Coefficients;Valeev;J. Appl. Math. Mech.,1960
4. On Hill's Method in the Theory of Linear Differential Equations with Periodic Coefficients;Valeev;J. Appl. Math. Mech.,1960
5. On Hill's Method in the Theory of Linear Differential Equations with Periodic Coefficients, Determination of the Characteristic Exponents;Valeev;J. Appl. Math. Mech.,1961
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1. Perturbation method for the floquet eigenvalues and stability boundary of periodic linear systems;Journal of Sound and Vibration;1995-04
2. On the stability of multiple parameter time-varying dynamic systems;International Journal of Non-Linear Mechanics;1986-01
3. A Generalized Hill’s Method for the Stability Analysis of Parametrically Excited Dynamic Systems;Journal of Applied Mechanics;1982-03-01
4. Multi-harmonic response in the regions of instability of harmonic solution in multi-degree-of-freedom non-linear systems;International Journal of Non-Linear Mechanics;1980-01
5. Parameter- und Kombinationsresonanzen bei Rotorsystemen mit Unsymmetrien;Ingenieur-Archiv;1979
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