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Research Papers: Operations, Applications & Components

Long-Term Stability of Residual Stress Improvement by Water Jet Peening Considering Working Processes

[+] Author and Article Information
Tadafumi Hashimoto

e-mail: hashimoto@hashimoto-tekko.com

Yusuke Osawa

e-mail: yusuke_osawa@mapse.eng.osaka-u.ac.jp

Shinsuke Itoh

e-mail: itoh@mapse.eng.osaka-u.ac.jp

Masahito Mochizuki

e-mail: nishimoto@mapse.eng.osaka-u.ac.jp

Kazutoshi Nishimoto

e-mail: mmochi@mapse.eng.osaka-u.ac.jp
Graduate School of Engineering,
Osaka University,
Japan, 2-1 Yamadaoka, Suita,
Osaka 565-0871, Japan

1Present address: Hashimoto Iron Works CO., LTD., 7-15 Chikkouhamaderanishi, Nishi, Sakai, Osaka 592-8352, Japan.

Contributed by the Pressure Vessel and Piping Division of ASME for publication in the Journal of Pressure Vessel Technology. Manuscript received October 18, 2011; final manuscript received March 13, 2012; published online May 21, 2013. Assoc. Editor: Allen C. Smith.

J. Pressure Vessel Technol 135(3), 031601 (May 21, 2013) (8 pages) Paper No: PVT-11-1188; doi: 10.1115/1.4023417 History: Received October 18, 2011; Revised March 13, 2012

To prevent primary water stress corrosion cracking (PWSCC), water jet peening (WJP) has been used on the welds of Ni-based alloys in pressurized water reactors (PWRs). Before WJP, the welds are machined and buffed in order to conduct a penetrant test (PT) to verify the weld qualities to access, and microstructure evolution takes place in the target area due to the severe plastic deformation. The compressive residual stresses induced by WJP might be unstable under elevated temperatures because of the high dislocation density in the compressive stress layer. Therefore, the stability of the compressive residual stresses caused by WJP was investigated during long-term operation by considering the microstructure evolution due to the working processes. The following conclusions were made: The compressive residual stresses were slightly relaxed in the surface layers of the thermally aged specimens. There were no differences in the magnitude of the relaxation based on temperature or time. The compressive residual stresses induced by WJP were confirmed to remain stable under elevated temperatures. The stress relaxation at the surface followed the Johnson–Mehl equation, which states that stress relaxation can occur due to the recovery of severe plastic strain, since the estimated activation energy agrees very well with the self-diffusion energy for Ni. By utilizing the additivity rule, it was indicated that stress relaxation due to recovery is completed during the startup process. It was proposed that the long-term stability of WJP under elevated temperatures must be assessed based on compressive stresses with respect to the yield stress. Thermal elastic–plastic creep analysis was performed to predict the effect of creep strain. After 100 yr of simulated continuous operation at 80% capacity, there was little change in the WJP compressive stresses under an actual operating temperature of 623 K. Therefore, the long-term stability of WJP during actual operation was analytically predicted.

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References

Nishikawa, S., Horii, Y., and Ikeuchi, K., 2009, “Stress Corrosion Cracking Morphology of Shielded Metal Arc Weld Metals for Alloy 600 in High Temperature Pressurized Pure Water,” Q. J. Jpn. Weld. Soc., 27, pp. 67–72. [CrossRef]
Okimura, K., Konno, T., Narita, M., Ohta, T., and Toyoda, M., 2008, “Reliability of Water Jet Peening as Residual Stress Improvement Method for Alloy 600 PWSCC Mitigation,” Paper No. ICONE16-48375.
Hashimoto, T., Osawa, Y., Hirano, S., Mochizuki, M., and Nishimoto, K., 2011, “Accuracy Improvement of X-Ray Residual Stress Measurement in Welds of Ni Based Alloy by Two-Dimensional Detector With Multiaxial Rocking,” Sci. Technol. Weld. Join., 16, pp. 261–266. [CrossRef]
He, B. B., 2003, “Introduction to Two-Dimensional X-Ray Diffraction,” Powder Diffr., 18, pp. 71–85. [CrossRef]
Norton, F. H., 1929, The Creep of Steel at High Temperature, McGraw-Hill, New York.
Kröner, E., 1958, “Berechung der Elastischen Konstanten des Vierkristalls aus den Konstanten des Einkristalls,” Zeiteschrift Phys., 151, pp. 504–518. [CrossRef]
Wit, R. D., 1997, “Diffraction Elastic Constants of a Cubic Polycrystal,” J. Appl. Crystallogr., 30, pp. 510–511. [CrossRef]
Alers, G. A., Neighbours, J. R., and Sato, H., 1997, “Temperature Dependent Magnetic Contributions to the High Field Elastic Constants of Nickel and Fe-Ni Alloy,” J. Phys. Chem. Solids, 30, pp. 510–511.
Bollenrath, F., Hauk, V., and Müller, E. H., 1967, “Zur Berechnung der Vielkristallinen Elastizitätskonstanten aus den Werten der Einkristalle,” Zeitschrift fur Metallkunde, 58, pp. 76–82.
2003, “SAE Residual Stress Measurement by X-Ray Diffraction,” SAE International, pp. 76–77.
Schwartz, A. J., Kumar, M., and Adams, B. L., 2000, Electron Backscatter Diffraction in Materials Science, Kluwer Academic/Plenum Publishers, New York, NY.
Johnson, W. A., and Mehl, R. F., 1939, “Reaction Kinetics in Processes of Nucleation and Growth,” Trans. AIME, 135, pp. 416–458.
Neuhaus, P., and Herzig, C., 1988, “The Temperature Dependence of Grain Boundary Self Diffusion in Nickel,” Zeitschrift fur Metallkunde, 79, pp. 595–599.
Ikawa, H., Oshige, H., and Date, H., 1979, “Calculation of the Hardness Distribution in Weld-Heat Affected Zone by Recrystallization Equation,” J. Jpn. Weld. Soc., 48, pp. 980–984. [CrossRef]

Figures

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Fig. 1

Schematics of C-shaped ring specimen proposed to simulate weld residual stress

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Fig. 2

Mechanism of residual stress improvement by water jet peening

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Fig. 3

Geometry of diffraction system for stress measurement

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Fig. 4

FE mesh and boundary conditions

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Fig. 5

Material properties used in thermal elastic–plastic creep FE analysis

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Fig. 6

2θ-sin2Ψ diagram under applied stress in Ni{220}

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Fig. 7

Changes in slope M with applied stress in Ni{220}

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Fig. 8

Change of intercept 2θΨ = 0 with applied stress in Ni{220}

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Fig. 9

X-ray elastic constants calculated using the Kröner model with single-crystal constants and from experiment

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Fig. 10

Residual stress improvement by WJP

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Fig. 11

Comparison of residual stress distributions with correction

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Fig. 12

Thermal stability of compressive residual stress with surface depth

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Fig. 13

Relationship between stress relaxation and microstructure evolution during thermal aging

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Fig. 14

Residual stress changes caused by thermal aging in liquid tin bath

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Fig. 15

Johnson–Mehl plots for stress relaxation under each aging condition

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Fig. 16

Accession of activation energy for stress relaxation

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Fig. 17

Prediction of stress relaxation during actual plant startup

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Fig. 18

Creep strain versus time in accelerated conditions for Alloy 600. (a) at 773 K and (b) at 723 K.

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Fig. 19

Temperature dependence of steady creep rate for Alloy 600

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Fig. 20

Stress dependence of steady creep rate for Alloy 600

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Fig. 21

Change of residual stress distribution by working processes

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Fig. 22

Evaluation of long-term stability over 100 yr at a temperature of 623 K

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