Modified θ projection model-based constant-stress creep curve for alloy 690 steam generator tube material
2
조회
0
다운로드
1
인용
0
참고문헌
키워드
초록
Steam generator (SG) tubes in a nuclear power plant can undergo rapid changes in pressure and temperatureduring an accident; thus, an accurate model to predict short-term creep damage is essential. The theta (q) projection method has been widely used for modeling creep-strain behavior under constantstress. However, many creep test data are obtained under constant load, so creep rupture behavior undera constant load cannot be accurately simulated due to the different stress conditions. This paper proposesa novel methodology to obtain the creep curve under constant stress using a modified q projectionmethod that considers the increase in true stress during creep deformation in a constant-load creep test. The methodology is validated using finite element analysis, and the limitations of the methodology arealso discussed. The paper also proposes a creep-strain model for alloy 690 as an SG material and a novelcreep hardening rule we call the damage-fraction hardening rule. The creep hardening rule is applied toevaluate the creep rupture behavior of SG tubes. The results of this study show its great potential toevaluate the rupture behavior of an SG tube governed by creep deformation.
Abstract
Steam generator (SG) tubes in a nuclear power plant can undergo rapid changes in pressure and temperatureduring an accident; thus, an accurate model to predict short-term creep damage is essential. The theta (q) projection method has been widely used for modeling creep-strain behavior under constantstress. However, many creep test data are obtained under constant load, so creep rupture behavior undera constant load cannot be accurately simulated due to the different stress conditions. This paper proposesa novel methodology to obtain the creep curve under constant stress using a modified q projectionmethod that considers the increase in true stress during creep deformation in a constant-load creep test. The methodology is validated using finite element analysis, and the limitations of the methodology arealso discussed. The paper also proposes a creep-strain model for alloy 690 as an SG material and a novelcreep hardening rule we call the damage-fraction hardening rule. The creep hardening rule is applied toevaluate the creep rupture behavior of SG tubes. The results of this study show its great potential toevaluate the rupture behavior of an SG tube governed by creep deformation.
참고문헌 (27)
- S. Sancaktar, "Consequential SGTR analysis for westinghouse and combustion engineering plants with thermally treated alloy", Steam Generator Tubes, 600, pp.690~ (2016)[DOI]
- Risk assessment of severe accidentinduced steam generator tube rupture, "Idaho National Engineering Laboratory", ~, pp.NUREG 1570 (1998)
- Failure behavior of internally pressurized flawed and unflawed steam generator tubing at high temperaturesdexperiments and comparison with model predictions, "S. Majumdar", ~, pp.NUREG (1998), CR 6575
- S. Majumdar, "Prediction of structural integrity of steam generator tubes under severe accident conditions", Nucl. Eng. Des, 194, pp.31~55 (1999)
- J. Kim, "Evaluation of Creep Properties of Alloy 690 Steam Generator Tubes at High Temperature Using Tube Specimen", ASME 2019Pressure Vessels and Piping Conference (2019)
- A. S. Krausz, "Unified Constitutive Laws of Plastic Deformation", pp.107~152 (1996), Academic Press
- N. E. Dowling, "Mechanical Behavior of Materials" (1999), Prentice Hall
- P. Yu, "A modified theta projection model for creep behavior of RPV steel 16MND5", J. Mater. Sci. Technol, 47, pp.231~242 (2020)
- R. Pohja, "Strain and Damage-Based Analytical Methods to Determine the Kachanov-Rabotnov Tertiary Creep-Damage Constants", Brown University (2012)
- M. S. Haque, "Comparative analysis of the sin-hyperbolic and Kachanov-Rabotnov creep-damage models", Int. J. Pres. Ves. Pip, 171, pp.1~9 (2019)
- V. S. Srinivasan, "Creep behaviour of 9Cr-1Mo ferritic steel using theta-projection approach and evolution of a damage criterion", Trans. SMiRT, 21 (2011)
- C. Fu, "A modified q projection model for constant load creep curves-I. Introduction of the model", J. Mater. Sci. Technol, 35, pp.223~230 (2019)
- D. L. May, "The application of the Norton-bailey law for creep prediction through power law regression", Proc. ASME Turbo Expo, pp.2013~96008 (2013)[DOI]
- J. M. Montes, "New creep law", Mater. Sci. Technol, 28, pp.377~379 (2012)
- B. Derby, "Power-laws and A-n correlation in creep", Scripta Metall, 18, pp.1079~1084 (1984)
- 이봉상, "A practical power law creep modeling of alloy 690 SG tube materials", Nuclear Engineering and Technology, 53(9), pp.2953~2959 (2021), 한국원자력학회[DOI]
- Steam Generator Tube Failures, "P.E. MacDonald", U.S. NRC, ~, pp.NUREG (1996), CR-6365
- U.S. Operating Experience with Thermally Treated Alloy 690 Steam Generator Tubes, "K.J. Karwoski", U.S., NRC, ~, pp.NUREG-1841 (2007)
- R. W. Evans, "On Creep and Fracture of Engineering Materials and Structures", pp.1277~ (1984), Pineridge Press
- ECCC, "Recommendations and guidance for the assessment of creep strain and creep strength data", ECCC Recommend, 5, pp.38~ (2003)
- W. Harrison, "A model for creep and creep damage in the g-titanium aluminide Ti-45Al-2Mn-2Nb", Materials, 7, pp.2194~2209 (2014)
- C. Fu, "A modified q projection model for constant load creep curves-II. Application of creep life prediction", J. Mater. Sci. Technol, 35, pp.687~694 (2019)
- S. Moon, "Creep strain modeling for alloy 690 SG tube material based on modified theta projection method", Nucl. Eng. Technol
- R. W. Evans, "Statistical scatter and variability of creep property estimates in q projection method", Mater. Sci. Technol, 5, pp.699~707 (1989)
- Dassault, "ABAQUS version 6. 14. User's Manual", Dassault Systems Simulia, ~ (2018)
- W. D. Day, "Life fraction hardening applied to a modified theta projection creep model for a Nickel-based super-alloy", Proc. ASME Turbo Expo (2014)
- S. Moon, "Assessment of plastic collapse behavior for tubes with collinear cracks", Eng. Fract. Mech, 73, pp.296~308 (2006)
