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A numerical model is presented for the simulation of viscoelastic flows with complex free surfaces in three space dimensions.
A new numerical scheme for simulation of viscoelastic fluid flows was designed, making use of finite element algorithms generally regarded as advantageous for tackling the problem.
In particular, a neuro-fuzzy model that can be used for the identification and the (real-time) simulation of viscoelastic models, is described.
The one-dimensional upper convected Maxwell model [16] allows for the simulation of viscoelastic fiber spinning, in particular die swell effects can be reproduced.
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Time-dependent simulations of viscoelastic flows are prone to numerical instabilities even for simple geometrical configurations.
A front-tracking/immersed-boundary (FT/IB) method is developed for direct numerical simulations of viscoelastic two-phase flow systems in complex geometries.
We propose numerical simulations of viscoelastic fluids based on a hybrid algorithm combining Lattice Boltzmann models (LBM) and Finite Differences (FD) schemes, the former used to model the macroscopic hydrodynamic equations, and the latter used to model the polymer dynamics.
Numerical simulations of viscoelastic flow through a planar or axisymmetric contraction have been widely studied in [42, 43].
For the sake of direct numerical simulations for NS equations, the NSV model of viscoelastic incompressible fluid has been proposed as a regularization of NS equations.
This paper presents a simulation of the viscoelastic behaviour of ULDB balloons with the finite element software ABAQUS.
In the first part of this publication, a modelling approach for the simulation of linear viscoelastic, non-linear viscoelastic viscoplastic behaviour of wooden structures under consideration of creep failure is derived.
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