Simulation of a viscoelastic flexible multibody system using absolute nodal coordinate and fractional derivative methods
From MaRDI portal
Publication:1024011
DOI10.1007/s11044-008-9139-xzbMath1350.70030OpenAlexW2049960876MaRDI QIDQ1024011
Jingzhou (James) Yang, Qiang Tian, Li-Ping Chen, Yun-Qing Zhang
Publication date: 16 June 2009
Published in: Multibody System Dynamics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11044-008-9139-x
continuum mechanicsviscoelastic materialfractional derivativeabsolute nodal coordinateNewmark methodHHT-I3 method
Related Items (11)
Dynamic computation of flexible multibody system with uncertain material properties ⋮ A high-precision co-rotational formulation of 3D beam elements for dynamic analysis of flexible multibody systems ⋮ Computational dynamics of soft machines ⋮ A <scp>two‐dimensional</scp> corotational curved beam element for dynamic analysis of curved viscoelastic beams with large deformations and rotations ⋮ An overview of the ANCF approach, justifications for its use, implementation issues, and future research directions ⋮ An efficient displacement-based isogeometric formulation for geometrically exact viscoelastic beams ⋮ Adaptive fuzzy control for attitude stabilization of spacecraft with deployable composite laminated solar array ⋮ On the existence of periodic solutions in time-invariant fractional order systems ⋮ A nonlinear visco-elastic constitutive model for large rotation finite element formulations ⋮ Simulation of planar flexible multibody systems with clearance and lubricated revolute joints ⋮ Dynamic computation for rigid-flexible multibody systems with hybrid uncertainty of randomness and interval
Cites Work
- Unnamed Item
- Unnamed Item
- Efficient evaluation of the elastic forces and the Jacobian in the absolute nodal coordinate formulation
- Implicit and explicit integration in the solution of the absolute nodal coordinate differential/algebraic equations
- A new locking-free shear deformable finite element based on absolute nodal coordinates
- Three-dimensional formulation of rigid-flexible multibody systems with flexible beam elements
- A comparison of finite elements for nonlinear beams: the absolute nodal coordinate and geometrically exact formulations
- Slope discontinuities in the finite element absolute nodal coordinate formulation: gradient deficient elements
- A geometrically exact beam element based on the absolute nodal coordinate formulation
- Formulation and integration of the standard linear viscoelastic solid with fractional order rate laws
- Flexible multibody dynamics: Review of past and recent developments
- Definition of the slopes and the finite element absolute nodal coordinate formulation
- Computational algorithms for FE formulations involving fractional operators
- Description of elastic forces in absolute nodal coordinate formulation
- Finite element formulation of viscoelastic constitutive equations using fractional time derivatives
- Finite element formulation of viscoelastic sandwich beams using fractional derivative operators
- Analysis of thin beams and cables using the absolute nodal co-ordinate formulation
- Poisson modes and general nonlinear constitutive models in the large displacement analysis of beams
- An internal damping model for the absolute nodal coordinate formulation
- Finite element formulations for transient dynamic analysis in structural systems with viscoelastic treatments containing fractional derivative models
- A Theoretical Basis for the Application of Fractional Calculus to Viscoelasticity
- On the Fractional Calculus Model of Viscoelastic Behavior
- Dynamics of Multibody Systems
- Computational Continuum Mechanics
This page was built for publication: Simulation of a viscoelastic flexible multibody system using absolute nodal coordinate and fractional derivative methods
