finite element method solution
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Ground Water ◽  
2018 ◽  
Vol 57 (3) ◽  
pp. 479-484 ◽  
Author(s):  
Rami Ben‐Zvi ◽  
Shidong Jiang ◽  
Harvey Scher ◽  
Brian Berkowitz

Author(s):  
Wladimir Ebel ◽  
Alexander Nikanorov ◽  
Egbert Baake

Purpose The purpose of this paper is to research a multi-zone rubber vulcanization process heated by induction. Design/methodology/approach The design is an abstract setup model with two zones, where the homogene rubber compound is heated with different regimes. Simulation is completely done in ANSYS Mechanical by the finite element method solution. The research is made mostly simulative. Findings The results show that it is possible to obtain a factor-three vulcanization level difference in a core of a 20-mm rubber plate in a distance of less than 60 mm, while the heating is done from the side of the surface. Originality/value The originality is the combination of rubber vulcanization with a dynamic heat source in a form of electromagnetic induction applied on the mold form. This allows a high level of control of the vulcanization process of the rubber compound.


2016 ◽  
Vol 66 (2) ◽  
pp. 101-106
Author(s):  
Rostislav Čech ◽  
Petr Horyl ◽  
Pavel Maršálek

Abstract This contribution explores how design changes can affect resistance of rail wagon seat-to-frame connections at impact test and proposes alternative way to construct such connections. Results were due to a nature of presented problem obtained by computer modelling using MSC Nastran with explicit finite element method solution invoked. Physical tests were also conducted and comparison with numerical results is presented.


Author(s):  
M M Najafizadeh ◽  
M Mahdavian ◽  
P Khazaeinejad

In this research, mechanical buckling of rectangular plates of functionally graded materials (FGMs) is considered. Equilibrium and stability equations of an FGM rectangular plate under uniform in-plane compression are derived. For isotropic materials, convergent buckling loads have been presented for non-uniformly compressed rectangular plates based on a rigorous superposition Fourier solution for the in-plane Airy stress field and Galerkin's approach for stability analysis. Results for isotropic cases are compared with reference articles and finite-element method solution. Finally, the results are achieved for a sample of FGM as well as the research on the effect of power law index on buckling loads.


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