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  A.C. Berkenbosch (1995)
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  Shcherbakov E.
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  Y. Fan (2012)
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  N. Kumar (2017)
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  I.N. Zwaan (2017)
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» Inverse Methods for Illumination Optics  
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» Local Defect Correction Techniques: Analysis and Application to Combustion  
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» Microscopic Interpretation of Wasserstein Gradient Flows  
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  K. Malakpoor (2007)
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» Modelling laser percussion drilling  
  J.C.J. Verhoeven (2008)
» Modelling of the Glass Press-Blow Process  
  S.M.A. Allaart-Bruin
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  G. Prokert (1997)
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  T.C. Chandra (2002)
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» Pressing of Glass in Bottle and Jar Manufacturing: Numerical Analysis and Computation  
  K.Y. Laevsky (2003)
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» Radiative Heat Transfer in Glass: The Algebraic Ray Trace Method  
  B.J. van der Linden (2002)
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» Scattering from Finite Structures: An Extended Fourier Modal Method  
  M. Pisarenco (2011)
» Second derivatives, particle collisions and travelling liquid slugs within smoothed particle hydrodynamics  
  S.P. Korzilius (2016)
» Simulating Unsteady Conduit Flows with Smoothed Particle Hydrodynamics  
  Q. Hou (2012)
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  P.J. Heres (2005)
» Solution Methods for Indefinite Systems of Linear Equations in Saddle-point Form  
  Sangye Lungten (2016)
» Solving Boundary Value Problems on Composite Grids ...  
  P.J.J. Ferket (1996)
» Sound propagation in lined ducts with parallel flow  
  M. Oppeneer (2014)
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  G.J.M.Pieters (2004)
» Stability of Immersed Liquid Threads  
  A.Y. Gunawan (2004)
» Stream Function Approach for Determining Optimal Surface Currents  
  G.N. Peeren (2003)
» The Boundary Element Method: Errors and gridding for problems with hot spots  
  G. Kakuba (2011)
» The Rigorous Coupled-Wave Analysis  
  N.P. van der Aa (2007)
» Three topics regarding Gradient Flows  
  G.A. Bonaschi (2015)
» Upscaling of Reactive Flows  
  K. Kumar (2012)
» Using Local Defect Correction for Laminar Flame Simulation  
  M.G. Graziadei (2004)
» Viscous Sintering  
  G.A.L. van de Vorst (1994)
» Visualisation and Simulation with Object-Oriented Networks  
  A.C. Telea (2000)

External links
» On-line dissertations

Mixed Finite Elements for the Modeling of Cartilaginous Tissues.

K. Malakpoor

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Project description:

The swelling and shrinking behaviour of cartilaginous tissues can be modelled by a four component mixture theory in which deformable and charged porous medium is saturated with a fluid with dissolved ions. This theory results in a coupled system of non-linear parabolic differential equations together with an algebraic constraint for electroneutrality. The goal of this project is the three-dimensional computational solution of the system of equations. A suitably chosen mixed finite element method fulfils the conservation laws exactly and yields non-oscillatory solutions. This choice should be based on a thorough understanding of the system of equations. Furthermore, a suitable choice for the time-integration is needed as well as an efficient solution procedure for the resulting non-linear equations. The numerical results will be compared with measurements that will be obtained in a related project.

People involved :

 

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