Finite element analysis of residual stress and distortion in an eccentric ring induced by quenching

Cailiao Rechuli Xuebao/Transactions of Materials and Heat Treatment

Volumn 25, Issue 5, 2004, Pages 746-751

  Yao, Xin ^a   Zhu, Li Hua ^a   Li, M Victor ^a  

^a PORTLAND STATE UNIVERSITY   (United States)

Author keywords

Modeling; Quenching; Residual Stress; Transformation Plasticity

Indexed keywords

FINITE ELEMENT METHOD; HEAT TRANSFER; MATHEMATICAL MODELS; PHASE TRANSITIONS; PLASTICITY; QUENCHING; RESIDUAL STRESSES; STRAIN; THERMAL STRESS;

ECCENTRIC RING; INTERNAL STRESS; QUENCHING DISTORTION; TRANSFORMATION PLASTICITY;

RINGS (COMPONENTS);

EID: 12444276651     PISSN: 10096264     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (19)

1. Denis S, Sjostom S and Simon A. Coupled Temperature, stress, phase transformation calculation model numerical illustration of the internal stresses evolution during cooling of a eutectoid carbon steel cylinder. Metallurgical Transactions A, 1986, 18A: 1203-1212
2. Inoue T and Arimoto K. Development and implementation of CAE system HEARTS for heat treatment simulation based on Metallo-Thermo-Mechnics. Journal of Materials Engineering and Performance, 1997, 6: 51-60
3. Gur C H and Tekkaya A E. Numerical investigation of non-homogeneous plastic deformation in quenching process. Materials Science and Engineering, 2001, A319-312: 164-169
4. Li M V and Totten G E. Computational modeling of quenching and distortion. Proceedings of the fourth international conference on quenching and the control of distortion, 20-23 May, 2003, Beijing. 81-86
5. Li M V, Niebuhr D V, Meekisho L L and Atteridge D G. Computational model for the prediction of steel hardenability. Metallurgical and Materials Transactions B, 1998, 29B: 661-672
6. Koistinen D P and Marburger R E. A General equation prescribing the extent of the austenite-martensite transformation in pure iron-carbon alloys and plain carbon steels. Acta Metall., 1959, 7: 59
7. Yao X. The application of computer simulation on the quenching of large-sized mould blocks and bearing steel. [Dissertation] Shanghai Jiao Tong University, 2003, March
8. Taleb L and Sidoroff F. A micromechanical modeling of the greenwood-Johnson mechanism in transformation induced plasticity. International Journal of Plasticity, 2003, 19: 1821-1842
9. Fischer F D, Reisner G, Werner E, Tanaka K, et al. A new view on transformation induced plasticity. International Journal of Plasticity, 2000, 16: 123-748.
10. Greenwood G W and Johnson R H. The deformation of metals under small stresses during phase transformations. Proc. Roy. Soc., 1965, A283: 403-421
11. Magee C L. Transformation kinetics, micro-plasticity and aging of martensite in Fe-31Ni. [Desesertation] Carnegie Inst. Tech., Pittsburgh, PA, 1966
12. Abbasi A and Fletcher A J. Effect of transformation plasticity on generation of thermal stress and strain in quenched steel plates. Materials Science and Technology, 1985, 1: 830-837
13. Rammerstorfer F G, Mitter W and Bartosch H. Numerical methods in thermal problems. Swansea, Pineridge Press Ltd., 1983
14. Leblond J B, Mottet G and Devaux J C. A theoretical and numerical approach to the plastic behavior of steels during phase transformations - I: Derivation of General Relations. J. Mech. Phys. Solids, 1986a, 34: 395
15. Denis S, Gautier E, Simon A and Beck G Stress-phase-transformation interactions-basic principles, modeling, and calculation of internal stresses. Material Science and Technology, 1985, 1: 805-814
16. Leblond J B, Mottet G, Devaux J and Devaux J C. Mathematical models of anisothermal phase transformations in steels, and predicted plastic behavior. Materials Science and Technology, 1985, 1: 815-822
17. Fischer F D, Antretter T, Azzouz F, et al. A new view on transformation induced plasticity (TRIP). International Journal of Plasticity, 2000a, 16: 723-748
18. Han H N and Suh D W. A model for transformation plasticity during bainite transformation of steel under external stress. Acta Materialia, 2003, 51: 4907-4917
19. Leblond J B, Devaux J and Devaux J C. Mathematical modeling of transformation plasticity in steels I: case of ideal-plastic phases. International Journal of Plasticity, 1989, 5: 551-572