Backbone curves of coupled cubic oscillators in one-to-one internal resonance: bifurcation scenario, measurements and parameter identification

A generic and efficient Taylor series–based continuation method using a quadratic recast of smooth nonlinear systems

(2019) Louis Guillot et al.   INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING

On the frequency response computation of geometrically nonlinear flat structures using reduced-order finite element models

(2019) Arthur Givois et al.   NONLINEAR DYNAMICS

Cross-fertilising research in nonlinear system identification between the mechanical, control and machine learning fields

(2019) J.P. Noël et al.   MECHANICAL SYSTEMS AND SIGNAL PROCESSING

Identification of nonlinear modes using phase-locked-loop experimental continuation and normal form

(2018) V. Denis et al.   MECHANICAL SYSTEMS AND SIGNAL PROCESSING

Effects of internal resonances in the pitch glide of Chinese gongs

(2018) Marguerite Jossic et al.   JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA

Control-based continuation: Bifurcation and stability analysis for physical experiments

(2017) David A.W. Barton   MECHANICAL SYSTEMS AND SIGNAL PROCESSING

Nonlinear system identification in structural dynamics: 10 more years of progress

(2017) J.P. Noël et al.   MECHANICAL SYSTEMS AND SIGNAL PROCESSING

Robust identification of backbone curves using control-based continuation

(2016) L. Renson et al.   JOURNAL OF SOUND AND VIBRATION

Identification of mode couplings in nonlinear vibrations of the steelpan

(2015) M. Monteil et al.   APPLIED ACOUSTICS

Phase-controlled frequency response measurement of a piezoelectric ring at high vibration amplitude

(2015) Sebastian Mojrzisch et al.   ARCHIVE OF APPLIED MECHANICS

Bifurcations of backbone curves for systems of coupled nonlinear two mass oscillator

(2014) A. Cammarano 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

A harmonic-based method for computing the stability of periodic solutions of dynamical systems

(2010) Arnaud Lazarus et al.   COMPTES RENDUS MECANIQUE

Dynamic testing of nonlinear vibrating structures using nonlinear normal modes

(2010) M. Peeters et al.   JOURNAL OF SOUND AND VIBRATION

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

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