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      • A coupled MD-FE simulation method accounting for interphases in nanoparticle filled thermoplastics.
      • Modelling and simulation of nonlinear electro-thermo-visco-elastic EAPs(Electronic Electro-Active Polymers)
      • Modeling and computation of growth in soft biological matter
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      • Novel Biopolymer Hydrogels for Understanding Complex Soft Tissue Biomechanics
      • A coupled MD-FE simulation method accounting for interphases in nanoparticle filled thermoplastics.
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      • A hybrid Sampling-Stochastic-Finite-Element-Method for polymorphic, microstructural uncertainties in heterogeneous materials
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      • BRAIn mechaNIcs ACross Scales: Linking microstructure, mechanics and pathology
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      • Teilprojekt P10 – Configurational Fracture/Surface Mechanics
      • Teilprojekt P11 – Fracture Control by Material Optimization
      • Teilprojekt P8 – Fracture in Polymer Composites: Meso to Macro
      • Novel Biopolymer Hydrogels for Understanding Complex Soft Tissue Biomechanics
      • Novel Biopolymer Hydrogels for Understanding Complex Soft Tissue Biomechanics
      • BRAIn mechaNIcs ACross Scales: Linking microstructure, mechanics and pathology
      • Teilprojekt P6 – Fracture in Thermoplastics: Discrete-to-Continuum
      • Teilprojekt P5 – Compressive Failure in Porous Materials
      • Multi-scale, Multi-physics Modelling and Computation of magneto-sensitive POLYmeric materials
      • Multi-scale modeling of nano-structured polymeric materials: from chemistry to materials performance
      • Identifikation von Interphaseneigenschaften in Nanokompositen
      • Novel Biopolymer Hydrogels for Understanding Complex Soft Tissue Biomechanics
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      • Multi-scale, Multi-physics Modelling and Computation of magneto-sensitive POLYmeric materials
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      • Multiscale modeling of nervous tissue: comprehensively linking microstructure, pathology, and mechanics
      • Multi-scale modeling of nano-structured polymeric materials: from chemistry to materials performance
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      • Identifikation von Interphaseneigenschaften in Nanokompositen
      • Bridging scales – from Quantum Mechanics to Continuum Mechanics. A Finite Element approach.
      • Teilprojekt P12 – Postdoctoral Project: Quantum-to-Continuum Model of Thermoset Fracture
      • Mikroskalige Charakterisierungsmethoden zur Kalibrierung von Stoffgesetzen für Biomaterialien und Kunststoffe
      • Multiscale modeling of nervous tissue: comprehensively linking microstructure, pathology, and mechanics
      • Fractures across Scales: Integrating Mechanics, Materials Science, Mathematics, Chemistry, and Physics/ Skalenübergreifende Bruchvorgänge: Integration von Mechanik, Materialwissenschaften, Mathematik, Chemie und Physik
      • Bridging scales – from Quantum Mechanics to Continuum Mechanics. A Finite Element approach.
      • Teilprojekt P12 – Postdoctoral Project: Quantum-to-Continuum Model of Thermoset Fracture
      • Mikroskalige Charakterisierungsmethoden zur Kalibrierung von Stoffgesetzen für Biomaterialien und Kunststoffe
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      • Reduced order modelling of non-linear gyroscopic systems in ALE formulation with frictional contact
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  5. Reduced order modelling of non-linear gyroscopic systems in ALE formulation with frictional contact

Reduced order modelling of non-linear gyroscopic systems in ALE formulation with frictional contact

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      • A coupled MD-FE simulation method accounting for interphases in nanoparticle filled thermoplastics.
      • Reduced order modelling of non-linear gyroscopic systems in ALE formulation with frictional contact
      • Material modelling of sheet-layered lamination stacks
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Reduced order modelling of non-linear gyroscopic systems in ALE formulation with frictional contact

Reduced order modelling of non-linear gyroscopic systems in ALE formulation with frictional contact

(Own Funds)

Overall project:
Project leader: Kai Willner
Project members:
Start date: 1. January 2015
End date:
Acronym:
Funding source:
URL:

Abstract

Rotating systems are subject to gyroscopic effects, which influence the structure’s dynamics. The Arbitrary-Lagrangian-Eulerian formulation in the finite element method offers an efficient way to include translational and rotatory guiding movement in the model in the course of decoupling this motion from the FE mesh. At the same time this approach aggravates the computation of frictional contact of the rotating body with other still-standing structures.
This procedure stems from the field of rolling contact dynamics and is used in this project for the simulation of disc brakes. By means of these non-linear gyroscopic ALE-systems miscellaneous methods of reduced order modelling in structural dynamics are put to test and extended to meet the models peculiarities.

Publications

  • Weidauer T., Willner K.:
    Eigenpath analysis of rotating mechanical systems based on ALE formulation
    Joint Annual Meeting of DMV and GAMM (Braunschweig, 7. March 2016 - 11. March 2016)
    In: PAMM, Volume 16, Issue 1, Weinheim: 2016
    DOI: 10.1002/pamm.201610113
    URL: http://onlinelibrary.wiley.com/doi/10.1002/pamm.201610113/abstract
  • Weidauer T., Willner K.:
    Model reduction of gyroscopic systems in ALE formulation with and without non-linearities
    GAMM 2018 (München, 19. March 2018 - 23. March 2018)
    In: PAMM, Volume 18, Weinheim: 2018
    DOI: 10.1002/pamm.201800216
  • Weidauer T., Willner K.:
    Numerical and experimental modal analysis of structures under gyroscopic influence in ALE formulation
    ISMA2018 (Leuven, Belgien, 17. September 2018 - 19. September 2018)
  • Weidauer T., Willner K.:
    Reduced Order Modelling for Non-Linear Rotating Systems in ALE Formulation with Contact
    IMAC 2018 (Orlando, FL, USA, 12. February 2018 - 15. February 2018)
    In: Gaetan Kerschen (ed.): Nonlinear Dynamics, Volume 1; Proceedings of the 36th IMAC, A Conference and Exposition on Structural Dynamics 2018 2018
    DOI: 10.1007/978-3-319-74280-9_31

Institute of Applied Mechanics
Friedrich-Alexander-Universität Erlangen-Nürnberg

Egerlandstrasse 5
91058 Erlangen
Germany
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