2016
DOI: 10.1080/02670844.2016.1192336
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Shot peening coverage effect on residual stress profile by FE random impact analysis

Abstract: Shot peening is one of the most effective surface treatments for improving the fatigue strength of machine elements. In this paper, a new finite element-based model to predict the effect of coverage on the surface state is proposed and critically discussed. By this model, the effects of Rayleigh damping, mesh size, and target dimensions on residual stress profile are investigated using a random impingement simulation of shot peening. Moreover, the model enables the realistic simulation of shot peening process … Show more

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Cited by 53 publications
(27 citation statements)
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“…The correlation between fraction of critical damping, ζ i , and the damping factors α and β is: ζ i = α/2ω i + β ω i /2, with ω i being the natural frequency for a specific mode. According to Ghasemi [ 20 ] and Mequid [ 21 ], the value ζ = 0.5 has been selected for rapid damping of unwanted oscillations and to avoid any computational instability. Since the minimal modal frequency, ω 0 , is governing the oscillating behavior of the specimen after the impact, the damping parameters and should be selected, taking that mode into account, which can be estimated as: ω 0 = 1/h·√(2E/ρ), where E and ρ are the Young’s modulus and the density of the specimen material, respectively, and h is the height of the specimen.…”
Section: Finite Element Analysis Modelmentioning
confidence: 99%
“…The correlation between fraction of critical damping, ζ i , and the damping factors α and β is: ζ i = α/2ω i + β ω i /2, with ω i being the natural frequency for a specific mode. According to Ghasemi [ 20 ] and Mequid [ 21 ], the value ζ = 0.5 has been selected for rapid damping of unwanted oscillations and to avoid any computational instability. Since the minimal modal frequency, ω 0 , is governing the oscillating behavior of the specimen after the impact, the damping parameters and should be selected, taking that mode into account, which can be estimated as: ω 0 = 1/h·√(2E/ρ), where E and ρ are the Young’s modulus and the density of the specimen material, respectively, and h is the height of the specimen.…”
Section: Finite Element Analysis Modelmentioning
confidence: 99%
“…10 The proper total depth for axisymmetric cell is proposed by several researchers as 4 times of the spherical striker radius, 26,27 while it considered up to 10 times by others. 10,[28][29][30] The analysis results with different velocity values revealed that the stress distribution does not affect the sample deeper than a region of 2R-4R (R ¼ ball radius) significantly. A combination of triangle and rectangle axisymmetric elements is used to model the target material so that the size graduation of the elements can be managed in smallest possible area.…”
Section: Fem Model Descriptionmentioning
confidence: 99%
“…The process modelling has therefore been widely studied in the literature, and it is now possible to model the shot‐peening of complex parts from the canon nozzle to the material's response. [ 4–8 ]…”
Section: Introductionmentioning
confidence: 99%