Sensitivity analysis of primary resonances and bifurcations of a controlled piecewise-smooth system with negative stiffness
type: Item
instance of: scholarly article
title: Sensitivity analysis of primary resonances and bifurcations of a controlled piecewise-smooth system with negative stiffness
author: Wei Xu
author: Dongmei Huang
published in: Communications in Nonlinear Science and Numerical Simulation
publication date: 2020-10-14T00:00:00Z
Mathematics Subject Classification ID: 93-XX
Mathematics Subject Classification ID: 37-XX
zbMATH DE Number: 7261221
zbMATH Keywords: time delay
zbMATH Keywords: frequency response
zbMATH Keywords: method of multiple scales
zbMATH Keywords: Lindstedt-Poincaré method
MaRDI profile type: Publication
full work available at URL: j.cnsns.2017.04.019
OpenAlex ID: W2609381125
cites work: Qualitative simulation of genetic regulatory networks using piecewise-linear models
cites work: Dynamical complexity of discrete-time regulatory networks
cites work: Study of a piecewise linear dynamic system with negative and positive stiffness
cites work: A periodically forced piecewise linear oscillator
cites work: Analytical determination of bifurcations in an impact oscillator
cites work: PERIODIC RESPONSE OF PIECEWISE NON-LINEAR OSCILLATORS UNDER HARMONIC EXCITATION
cites work: Sensitivity Analysis of the Frequency Response of a Piecewise Linear System in a Frequency Island
cites work: A periodically forced, piecewise linear system. I: Local singularity and grazing bifurcation
cites work: A periodically forced, piecewise linear system. II: The fragmentation mechanism of strange attractors and grazing
cites work: Stochastic resonance in a piecewise nonlinear model driven by multiplicative non-Gaussian noise and additive white noise
cites work: Nonlinear dynamics of a machining system with two interdependent delays.
cites work: Resonances of a harmonically forced Duffing oscillator with time delay state feedback
cites work: Nonlinear analysis of time-delay position feedback control of container cranes
cites work: On the use of two classical series expansion methods to determine the vibration of harmonically excited pure cubic oscillators
cites work: Non-linear Vibrations
DOI: 10.1016/J.CNSNS.2017.04.019
description: scientific article; zbMATH DE number 7261221