The stress intensity factor estimated by the appropriate modeling of components is essential for the evaluation of crack growth behavior in stress corrosion cracking. For the appropriate modeling of a welded component with a crack, it is important to understand the effects of residual stress distribution and the geometry of the component on the stress intensity factor of the surface crack. In this study, the stress intensity factors of surface cracks under two assumed residual stress fields were calculated. As residual stress field, a bending type stress field (tension-compression) and a self-equilibrating stress field (tension-compression-tension) through the thickness were assumed, respectively. The geometries of the components were plate and piping. The assumed surface cracks for those evaluations were a long crack in the surface direction and a semi-elliptical surface crack. In addition, crack growth evaluations were conducted to clarify the effects of residual stress distribution and the geometry of the component. Here, the crack growth evaluation means simulating increments of crack depth and length using crack growth properties and stress intensity factors. The effects of residual stress distribution and component geometry on the stress intensity factor of surface cracks and the appropriate modeling of cracked components are discussed by comparing the stress intensity factors and the crack growth evaluations for surface cracks under residual stress fields.
Skip Nav Destination
Article navigation
February 2011
Research Papers
The Effects of Residual Stress Distribution and Component Geometry on the Stress Intensity Factor of Surface Cracks
Katsumasa Miyazaki,
Katsumasa Miyazaki
Materials Research Laboratory,
Hitachi, Ltd.
, Hitachi, Ibaraki 317-8511, Japan
Search for other works by this author on:
Masahito Mochizuki
Masahito Mochizuki
Department of Manufacturing Science, Graduate School of Engineering,
Osaka University
, Suita, Osaka 565-0871, Japan
Search for other works by this author on:
Katsumasa Miyazaki
Materials Research Laboratory,
Hitachi, Ltd.
, Hitachi, Ibaraki 317-8511, Japan
Masahito Mochizuki
Department of Manufacturing Science, Graduate School of Engineering,
Osaka University
, Suita, Osaka 565-0871, JapanJ. Pressure Vessel Technol. Feb 2011, 133(1): 011701 (7 pages)
Published Online: January 20, 2011
Article history
Received:
April 16, 2007
Revised:
May 24, 2009
Online:
January 20, 2011
Published:
January 20, 2011
Citation
Miyazaki, K., and Mochizuki, M. (January 20, 2011). "The Effects of Residual Stress Distribution and Component Geometry on the Stress Intensity Factor of Surface Cracks." ASME. J. Pressure Vessel Technol. February 2011; 133(1): 011701. https://doi.org/10.1115/1.4002671
Download citation file:
Get Email Alerts
Surface Strain Measurement for Non-Intrusive Internal Pressure Evaluation of A Cannon
J. Pressure Vessel Technol
The Upper Bound of the Buckling Stress of Axially Compressed Carbon Steel Circular Cylindrical Shells
J. Pressure Vessel Technol (December 2024)
Crack Growth Prediction Based on Uncertain Parameters Using Ensemble Kalman Filter
J. Pressure Vessel Technol (December 2024)
Defect Detection of Polyethylene Gas Pipeline Based on Convolutional Neural Networks and Image Processing
J. Pressure Vessel Technol
Related Articles
A Combination Rule for Circumferential Surface Cracks on Pipe Under Tension Based on Limit Load Analysis
J. Pressure Vessel Technol (April,2011)
Analysis of Surface Crack in Cylinder by Finite Element Alternating Method
J. Pressure Vessel Technol (May,2005)
Numerical Analysis of JNES Seismic Tests on Degraded Combined Piping System
J. Pressure Vessel Technol (February,2012)
Influence of the Interaction on Stress Intensity Factor of Semielliptical Surface Cracks
J. Pressure Vessel Technol (February,2008)
Related Proceedings Papers
Related Chapters
Three-Dimensional Cracked Configurations
The Stress Analysis of Cracks Handbook, Third Edition
Introduction and Definitions
Handbook on Stiffness & Damping in Mechanical Design
Prediction of Plasticity-Induced Closure in Surface Flaws Using a Modified Strip-Yield Model
Fatigue and Fracture Mechanics: 29th Volume