Boundary conditions applied on bearing corner in direct aluminum extrusion
Source abstract
Abstract
Finite element analysis in aluminum extrusion is faced by several problems such as number of degrees of freedom, calculation time, large deformation and flow conservation. The problem of large deformation is overcome by applying the Eulerian formulation. But the problems concerning number of degrees of freedom, calculation time can be overcome by the model simplification especially at the bearing corner. On the one hand, detailed modeling of the bearing corner will increase the complexity of the analysis. On the other hand, simplified modeling of the bearing corner will face problems such as locking of the corner node and flow conservation. Therefore, boundary conditions will be applied at the corner node in order to solve the problem of its locking and to satisfy the aluminum flow conservation. These boundary conditions include normal and constraint equation. This paper focuses on the calculation of the normal with different elements such as plane strain, axisymmetric and tetrahedron elements. The constraint equation at different positions of the corner node is determined for a plane strain element only. The extrusion force and average exit velocity are investigated and compared with the triple node method and reference model. Where, in the reference model the contact boundary condition is applied between the rigid die and aluminum. Eulerian formulation is applied in finite element analysis unless in the reference model the Arbitrary Lagrangian Eulerian formulation is applied.
Source: openaire · Quality: candidate unverified · Source record ↗
Research context
OpenAlex topics: Metallurgy and Material Forming · Metal Forming Simulation Techniques · Powder Metallurgy Techniques and Materials
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (3)
Show source-provided references
1. B.J.E. van Rens: Modelling friction near sharp edges using a Eulerian reference frame: application to aluminum extrusion, International Journal for Numerical Methods in Engineering (2002)10.1002/nme.438 ↗
2. Joeri Lof: Developments in finite element simulations of aluminum extrusion, pages 83–104 (2000)
3. Koopman, A.J., Eindrapportage Simalex December 2006, University of Twente, December 2006