In this paper, the incremental harmonic balance (IHB) method is formulated for the nonlinear vibration analysis of axially moving beams. The Galerkin method is used to discretize the governing equations. A high-dimensional model that can take nonlinear model coupling into account is derived. The forced response of an axially moving strip with internal resonance between the first two transverse modes is studied. Particular attention is paid to the fundamental, superharmonic and subharmonic resonance as the excitation frequency is close to the first, second or one-third of the first natural frequency of the system. Numerical results reveal the rich and interesting nonlinear phenomena that have not been presented in the existent literature on ...
Non-linear vibrations of an axially moving beam are investigated. The non-linearity is introduced by...
An efficient semi-numerical framework is used in this paper to analyze the dynamic model of an axial...
Nonlinear equations for planar beam motion are derived using Euler-Lagrange equations with a Lagrang...
In this paper, the Incremental Harmonic Balance (IHB) method is formulated for the nonlinear vibrati...
This paper analyzes nonlinear vibration of an axially moving beam subject to periodic lateral forces...
This article analyzes nonlinear vibration of an axially moving beam subject to periodic lateral forc...
This study analyzed the nonlinear vibration of an axially moving beam subject to periodic lateral fo...
The multidimensional Lindstedt-Poincaré (MDLP) method is extended to the nonlinear vibration analysi...
AbstractThe sub- and super-critical dynamics of an axially moving beam subjected to a transverse har...
The nonlinear coupled longitudinal-transverse vibrations and stability of an axially moving beam, su...
The nonlinear coupled longitudinal-transverse vibrations and stability of an axially moving beam, ...
The motion of an axially moving beam with rotating prismatic joint with a tip mass on the end is ana...
The motion of an axially moving beam with rotating prismatic joint with a tip mass on the end is ana...
Nonlinear vibrations of beams subjected to an initial axial force are reported both theoretically an...
Nonlinear vibrations of beams subjected to an initial axial force are reported both theoretically an...
Non-linear vibrations of an axially moving beam are investigated. The non-linearity is introduced by...
An efficient semi-numerical framework is used in this paper to analyze the dynamic model of an axial...
Nonlinear equations for planar beam motion are derived using Euler-Lagrange equations with a Lagrang...
In this paper, the Incremental Harmonic Balance (IHB) method is formulated for the nonlinear vibrati...
This paper analyzes nonlinear vibration of an axially moving beam subject to periodic lateral forces...
This article analyzes nonlinear vibration of an axially moving beam subject to periodic lateral forc...
This study analyzed the nonlinear vibration of an axially moving beam subject to periodic lateral fo...
The multidimensional Lindstedt-Poincaré (MDLP) method is extended to the nonlinear vibration analysi...
AbstractThe sub- and super-critical dynamics of an axially moving beam subjected to a transverse har...
The nonlinear coupled longitudinal-transverse vibrations and stability of an axially moving beam, su...
The nonlinear coupled longitudinal-transverse vibrations and stability of an axially moving beam, ...
The motion of an axially moving beam with rotating prismatic joint with a tip mass on the end is ana...
The motion of an axially moving beam with rotating prismatic joint with a tip mass on the end is ana...
Nonlinear vibrations of beams subjected to an initial axial force are reported both theoretically an...
Nonlinear vibrations of beams subjected to an initial axial force are reported both theoretically an...
Non-linear vibrations of an axially moving beam are investigated. The non-linearity is introduced by...
An efficient semi-numerical framework is used in this paper to analyze the dynamic model of an axial...
Nonlinear equations for planar beam motion are derived using Euler-Lagrange equations with a Lagrang...