Parametric study on internal resonances for a simplified nonlinear blade model

Energy transfer between nodal diameters of cyclic symmetric structures exhibiting polynomial nonlinearities: Cyclic condition and analysis

(2020) Samuel Quaegebeur et al.   MECHANICAL SYSTEMS AND SIGNAL PROCESSING

Vibration analysis of beam structures with localized nonlinearities by a wave approach

(2018) B. Chouvion   JOURNAL OF SOUND AND VIBRATION

Hardening/softening behavior and reduced order modeling of nonlinear vibrations of rotating cantilever beams

(2016) O. Thomas et al.   NONLINEAR DYNAMICS

Nonlinear forced vibrations of thin structures with tuned eigenfrequencies: the cases of 1:2:4 and 1:2:2 internal resonances

(2013) Mélodie Monteil et al.   NONLINEAR DYNAMICS

Free and forced vibration analysis of a nonlinear system with cyclic symmetry: Application to a simplified model

(2012) Aurelien Grolet et al.   JOURNAL OF SOUND AND VIBRATION

On a new harmonic selection technique for harmonic balance method

(2012) Aurélien Grolet et al.   MECHANICAL SYSTEMS AND SIGNAL PROCESSING

Nonlinear free vibrations of beams in space due to internal resonance

(2011) S. Stoykov et al.   JOURNAL OF SOUND AND VIBRATION

The effect of underplatform dampers on the forced response of bladed disks by a coupled static/dynamic harmonic balance method

(2010) Christian M. Firrone et al.   INTERNATIONAL JOURNAL OF NON-LINEAR MECHANICS

Complex non-linear modal analysis for mechanical systems: Application to turbomachinery bladings with friction interfaces

(2009) Denis Laxalde et al.   JOURNAL OF SOUND AND VIBRATION

A high order purely frequency-based harmonic balance formulation for continuation of periodic solutions

(2009) Bruno Cochelin et al.   JOURNAL OF SOUND AND VIBRATION

Nonlinear normal modes, Part II: Toward a practical computation using numerical continuation techniques

(2008) M. Peeters et al.   MECHANICAL SYSTEMS AND SIGNAL PROCESSING

Nonlinear normal modes, Part I: A useful framework for the structural dynamicist

(2008) G. Kerschen et al.   MECHANICAL SYSTEMS AND SIGNAL PROCESSING