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Finite element methods for the simulation of incompressible powder flow
Communications in numerical methods in engineering, 2005-10, Vol.21 (10), p.581-596
Ouazzi, A.
Turek, S.
Hron, J.
2005
Details
Autor(en) / Beteiligte
Ouazzi, A.
Turek, S.
Hron, J.
Titel
Finite element methods for the simulation of incompressible powder flow
Ist Teil von
Communications in numerical methods in engineering, 2005-10, Vol.21 (10), p.581-596
Ort / Verlag
Chichester, UK: John Wiley & Sons, Ltd
Erscheinungsjahr
2005
Link zum Volltext
Quelle
Wiley Online Library Journals
Beschreibungen/Notizen
Unlike fluids, flowing powders do not exhibit viscosity such that a Newtonian rheology cannot accurately describe granular flow. Assuming that the material is incompressible, dry, cohesionless, and perfectly rigid‐plastic, and based on continuum theories, generalized Navier–Stokes equations (‘Schaeffer Model’) have been derived where the velocity gradient has been replaced by the shear rate, and the viscosity depends on pressure and shear rate which leads to mathematically complex problems. In this note we present numerical algorithms to approximate these highly non‐linear equations based on finite element methods. A Newton linearization technique is applied directly to the corresponding continuous variational formulations. The approximation of incompressible velocity field is treated by using stabilized non‐conforming Stokes elements and we use a pressure Schur complement smoother as defect correction in a direct multigrid approach to solve the linear saddle‐point problems with high numerical efficiency. The results of several computational experiments for prototypical flow configurations are provided. Copyright © 2005 John Wiley & Sons, Ltd.
Sprache
Englisch
Identifikatoren
ISSN: 1069-8299
eISSN: 1099-0887
DOI: 10.1002/cnm.775
Titel-ID: cdi_proquest_miscellaneous_29272118
Format
–
Schlagworte
Computational fluid dynamics
,
Computational techniques
,
Computer simulation
,
Cross-disciplinary physics: materials science
,
rheology
,
Exact sciences and technology
,
Fluid dynamics
,
Fluid flow
,
Fundamental areas of phenomenology (including applications)
,
General theory
,
Granular solids
,
Inelasticity (thermoplasticity, viscoplasticity...)
,
Material form
,
Mathematical analysis
,
Mathematical methods in physics
,
Mathematical models
,
Navier-Stokes equations
,
non-conforming FEM
,
Numerical analysis
,
Physics
,
powder flow
,
Rheology
,
Schaeffer model
,
Solid mechanics
,
Structural and continuum mechanics
,
Viscosity
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