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      • Modeling and computation of growth in soft biological matter
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      • 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
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  4. On the Modelling and Computation of Magneto-Sensitive-Elastomers

On the Modelling and Computation of Magneto-Sensitive-Elastomers

In page navigation: Research
  • Biomechanics
  • Contact mechanics
  • Material Mechanics
    • On the Formulation and the Micromechanical Origin of Non-Classical Models of Diffusion
    • BRAIn mechaNIcs ACross Scales: Linking microstructure, mechanics and pathology
    • 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
    • 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
    • Teilprojekt P5 - Compressive Failure in Porous Materials
    • Modeling and computation of solvent penetration in glassy polymers
    • Multi-scale modeling of nano-structured polymeric materials: from chemistry to materials performance
    • 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
    • Fractures across Scales: Integrating Mechanics, Materials Science, Mathematics, Chemistry, and Physics/ Skalenübergreifende Bruchvorgänge: Integration von Mechanik, Materialwissenschaften, Mathematik, Chemie und Physik
    • Kontinuumsmechanische Modellierung und Simulation der Aushärtung und Inelastizität von Polymeren sowie Interphasen in Klebverbunden
    • Kontinuumsmechanische Modellierung und Simulation der Aushärtung und Inelastizität von Polymeren sowie Interphasen in Klebverbunden
    • Bridging scales - from Quantum Mechanics to Continuum Mechanics. A Finite Element approach.
    • Teilprojekt P12 - Postdoctoral Project: Quantum-to-Continuum Model of Thermoset Fracture
    • A hybrid Sampling-Stochastic-Finite-Element-Method for polymorphic, microstructural uncertainties in heterogeneous materials
    • Mikroskalige Charakterisierungsmethoden zur Kalibrierung von Stoffgesetzen für Biomaterialien und Kunststoffe
    • Mikroskalige Charakterisierungsmethoden zur Kalibrierung von Stoffgesetzen für Biomaterialien und Kunststoffe
    • Electronic electro-active polymers under electric loading: Experiment, modeling and simulation
    • Material modelling of sheet-layered lamination stacks
    • Teilprojekt P6 - Fracture in Thermoplastics: Discrete-to-Continuum
    • Teilprojekt P10 - Configurational Fracture/Surface Mechanics
    • Multi-scale, Multi-physics Modelling and Computation of magneto-sensitive POLYmeric materials
    • Identifikation von Interphaseneigenschaften in Nanokompositen
    • Discrete and Continuous Methods for Modelling and Simulation of Polymeric Materials
    • On the Modelling and Computation of Magneto-Sensitive-Elastomers
    • Mehrskalenmodellierung und -simulation der Mechanik von Materialien mit Faserstruktur
  • Uncertainty Quantification
  • Multiscale mechanics
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  • Other Projects

On the Modelling and Computation of Magneto-Sensitive-Elastomers

On the Modelling and Computation of Magneto-Sensitive-Elastomers

(Third Party Funds Single)

Overall project:
Project leader: Paul Steinmann
Project members:
Start date: 1. November 2007
End date: 31. December 2012
Acronym:
Funding source: DFG-Einzelförderung / Sachbeihilfe (EIN-SBH)
URL:

Abstract

Magneto-sensitive-elastomers are smart materials which are composed of a rubber-like basis matrix filled with magneto-active particles. Due to the highly elastic properties of the rubberlike material, these compounds are able to deform significantly, i.e. geometrically non-linearly by the application of external magnetic fields. The rapid response, the high level of deformations that may be achieved, and the possibility of controlling these deformations by varying an external magnetic field, make these materials of special interest; e.g., for vibration and noise suppression. Thus, there is an urgent need for research on this novel material class in terms of modelling within the framework of geometrically nonlinear continuum physics and in the area of suitable computational methods in order to simulate technologically relevant benchmark problems. In this proposal, three main objectives are pursued: (i) the discussion and formulation of appropriate boundary conditions for the coupled magneto-elastic problem, in particular the correct acknowledgement of the influence of the magnetic field on the mechanical boundary conditions; (ii) the development of simple and at the same time realistic forms for the constitutive equations, respecting the microstructural features and including a careful analysis of the ellipticity (or infinitesimal rank-one convexity) condition; and, finally, an objective of utmost importance is (iii) to solve relevant nonlinear boundary value problems by resorting to a newly developed finite element method.

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