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In this paper, He's energy balance method is applied to nonlinear vibrations and oscillations.
Linear stability analysis is conducted and a harmonic balance method is applied to determine limit cycle amplitudes and bifurcation diagrams.
A nonlinear finite element method is used for modeling beam structures with a geometric nonlinearity and the incremental harmonic balance method is applied for accurate nonlinear vibration analysis.
The harmonic balance method is applied to solve the equation and an analytical expression for the dynamic response in the vicinity of the main parametric resonance is derived.
In this article, the harmonic balance method is applied to investigate the amplitude of the self-excited vibration, and it is found that the amplitude of the vibration depends on the voltage of the power supplier.
A multi-harmonic balance method is applied to analyze the occurrence of strongly localized forced vibrations in a mistuned cyclic assembly of coupled, non-linear component structures under traveling wave excitation.
Similar(51)
The harmonic-balance method is applied to these periodic orbits, resulting in a linear set of equations in the unknown parameters, which can then be solved in the least-squares sense.
The incremental harmonic balance (IHB) method is applied to analyse the dynamic instability.
The incremental harmonic balance (IHB) method is applied to analyze the dynamic instability.
The incremental harmonic balance (IHB) method is applied to solve the nonlinear temporal equation of motion, and the region of dynamic instability is determined in this work.
To illustrate the proposed kinematics modeling and balancing, the method is applied to a high mobility rover and simulation results with various terrains are presented.
More suggestions(16)
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