scholarly journals Finite Element Modeling of Strengthening Process by Means of Surface Plastic Deformation Using a Multiradius Tool

Author(s):  
Valeriy Yu Blumenstein ◽  
Maksim S Mahalov ◽  
Anastasia G Shirokolobova
2011 ◽  
Vol 681 ◽  
pp. 449-454
Author(s):  
Walid Fekih Ahmed ◽  
Herve Bonnefoy ◽  
Alexandra Levesque ◽  
Samuel Crequy ◽  
Alain Lodini

Hot forging tools are exposed to severe thermo-mechanical load which cause their failure. The main failure mechanisms are mechanical fatigue, thermal fatigue, plastic deformation and abrasive wear. The use of hardfacing is an effective solution to increase tool life and consequently reducing the cost of forged part. In this work the use of a cobalt-base hard-facing obtained by Plasma Transferred Arc process is studied. The hardfacing is used for tool failed by thermal cracking. The high rate of temperature variation and high temperature gradient at the tool surface induce material softening and surface plastic deformation. These plastic deformations are accumulated during each cycle and eventually cause cracks in the most exposed zones and then tool failure after a few thousand cycles. Microstructure characterization and mechanical behavior analyses are required to prove the quality of coating. Finite element method is used to calculate stress distribution in tool resulting from external loading in order to optimize the thickness and the choice of coating used. Evaluation of residual stresses by ultrasonic technique is used to validate the finite element results and analyze the stress state by non destructive method.


2019 ◽  
Vol 19 (3) ◽  
pp. 214-220 ◽  
Author(s):  
A. N. Soloviev ◽  
M. A. Tamarkin ◽  
Nguyen Van Tho

Introduction. In modern production, when performing finishing operations, centrifugal rotary processing in the medium of abrasive plays an important role. High productivity, low costs and extensive technological capabilities are the main advantages of these cleaning and finishing operations. This paper considers the process of abrasive particle – workpiece surface interaction within the framework of the static contact problem of the elasticity theory. Thus, plastic deformation in the contact area comes into account.Materials and Methods. The abrasive particle (corundum) is simulated with a linearly elastic body, whose Young's modulus is significantly larger than that of the work material. The process material (steel) is simulated with an elastoplastic bilinear body using the von Mises yield criterion.Research Results. Finite element modeling of the structures under consideration was performed in the ANSYS CAE package. The process of abrasive particle – workpiece surface interaction was simulated; its stress-strain state was analyzed. The results of numerical experiments are presented. They have determined how equivalent plastic strains are distributed at depths of the cone penetration of 0.01 mm and 0.05 mm. The data obtained, as well as the areas of plastic strain values of more than 1%, are visualized in the ANSYS CAE package.Discussion and Conclusions. It is established that the equivalent plastic deformation is proportional to the depth of penetration (DP). It reaches a minimum value of 0.158 at DP = 0.01 mm, and a maximum of 0.825 at DP = 0.05 mm. The dependences of the plastic region sizes on DP are determined for cases when the plastic deformation exceeds 1%. At the maximum penetration (0.05 mm), the deformation radius is 1 mm, and the depth is 0.8 mm. On the basis of the data obtained as a result of the conducted research, the parameters of the technological process (rotational speed, size of the abrasive surface, mass of abrasive particles) that affect the workpiece – abrasive particle interaction can be selected. A judicious choice of these parameters will increase the processing efficiency


2020 ◽  
Vol 55 ◽  
pp. 373-380 ◽  
Author(s):  
Jiamin Hu ◽  
Roman Kulagin ◽  
Yulia Ivanisenko ◽  
Brigitte Baretzky ◽  
Hui Zhang

2020 ◽  
Vol 56 (2) ◽  
pp. 1-4 ◽  
Author(s):  
N. M'zali ◽  
F. Martin ◽  
R. Sundaria ◽  
T. Henneron ◽  
A. Benabou ◽  
...  

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