Pages that link to "Item:Q5960065"
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The following pages link to Nonlinear modal analysis of structural systems using multi-mode invariant manifolds (Q5960065):
Displaying 15 items.
- An effective finite-element-based method for the computation of nonlinear normal modes of nonconservative systems (Q475512) (← links)
- Order reduction of forced nonlinear systems using updated LELSM modes with new Ritz vectors (Q547166) (← links)
- Detecting stable-unstable nonlinear invariant manifold and homoclinic orbits in mechanical systems (Q547210) (← links)
- Polynomial expansions of single-mode motions around equilibrium points in the circular restricted three-body problem (Q724618) (← links)
- Dynamics of nonlinear structures with multiple equilibria: A singular perturbation-invariant manifold approach (Q1969070) (← links)
- Reduced order models for geometrically nonlinear structures: assessment of implicit condensation in comparison with invariant manifold approach (Q2229642) (← links)
- Direct computation of nonlinear mapping via normal form for reduced-order models of finite element nonlinear structures (Q2237455) (← links)
- Nonlinear normal modes and spectral submanifolds: existence, uniqueness and use in model reduction (Q2407573) (← links)
- An efficient iterative algorithm for the approximation of the fast and slow dynamics of stiff systems (Q2490291) (← links)
- A new Galerkin-based approach for accurate non-linear normal modes through invariant manifolds (Q2882119) (← links)
- Simple numerical algorithms for the mode superposition analysis of linear structural systems with non-proportional damping (Q3476409) (← links)
- Nonlinear model identification and spectral submanifolds for multi-degree-of-freedom mechanical vibrations (Q4557903) (← links)
- Development and Application of a Nonlinear Modal Analysis Technique for MDOF Systems (Q4787701) (← links)
- Indirect reduced-order modelling: using nonlinear manifolds to conserve kinetic energy (Q5161185) (← links)
- Accurate reduced-order models for a simple rotor blade model using nonlinear normal modes. (Q5952777) (← links)
