On the stress dependence of partial dislocation separation and deformation microstructure in austenitic stainless steels
Source abstract
Abstract
Abstract In the austenitic stainless steels the separation of Shockley partial dislocations is known to play an important role in the plastic deformation and produces a variety of deformation microstructures depending on test and material conditions. Theoretical calculations have been carried out in an attempt to explain the origin of the deformation microstructures which include large stacking faults and twins. Force balance equations for the leading and trailing partials are established by considering the Peach–Koehler force from an applied stress field, repulsive force between leading and trailing partial dislocations, attractive force due to the stacking fault energy, and resistance (or damping) force to the glide of the partial dislocations. For a simple dislocation and stress arrangement, an expression for separation distance was derived from the force balance equations. The results indicate that the separation distance varies with the directional relationship between the applied stress and the Burgers vectors of glide dislocations. Also, the separation distance increases with the applied stress and can diverge when the applied stress exceeds a critical stress. The critical stress is readily achievable in the uniform strain range by strengthening measures like irradiation, lowering test temperature, and increasing strain or strain rate. Further, using a stress-based analysis, some predictions were attempted for the influence of radiation-induced defects on deformation microstructure in austenitic stainless steels.
Source: openaire · Quality: candidate unverified · Source record ↗
Research context
OpenAlex topics: Fusion materials and technologies · Nuclear Materials and Properties · Hydrogen embrittlement and corrosion behaviors in metals
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (52)
Show source-provided references
1. Meyers · 1998
2. Hirth · 1968
3. Hertzberg · 1989
4. Goodchild · Acta Met · 1970 · 18 · 113710.1016/0001-6160(70)90104-5 ↗
5. Cottrell · 1975
6. Kelly · 1970
7. Müllner · Mat Sci Eng · 1997 · A234-236 · 9410.1016/S0921-5093(97)00196-2 ↗
8. A constitutive description of the slip-twinning transition in metals
9. Christian · Prog Mater Sci · 1995 · 39 · 110.1016/0079-6425(94)00007-7 ↗
10. Brooks · Acta Met · 1979 · 27 · 182910.1016/0001-6160(79)90073-7 ↗
11. Brooks · Acta Met · 1979 · 27 · 183910.1016/0001-6160(79)90074-9 ↗
12. Copley · Acta Met · 1968 · 16 · 22710.1016/0001-6160(68)90118-1 ↗
13. Deformation twinning: Influence of strain rate
14. Twinning and mechanical behavior
15. Lee · Acta Mater · 2001 · 49 · 326910.1016/S1359-6454(01)00193-8 ↗
16. Lee · Acta Mater · 2001 · 49 · 327710.1016/S1359-6454(01)00194-X ↗
17. Lee · J Nucl Mater · 2001 · 296 · 18310.1016/S0022-3115(01)00566-9 ↗
18. Farrell · 2002
19. Byun TS, Hunn JD, Farrell K. Plastic deformation in 316LN stainless steel—characterization of deformation microstructures, J Nucl Mater. (submitted for publication).
20. Hashimoto · J Nucl Mater · 2000 · 283-287 · 52810.1016/S0022-3115(00)00087-8 ↗
21. Peach · Phys Rev · 1950 · 80 · 43610.1103/PhysRev.80.436 ↗
22. Kestenbach · Phil Mag · 1977 · 36 · 150910.1080/14786437708238531 ↗
23. Murr · 1975
24. Cottrell · 1964
25. Taylor · J Inst Met · 1938 · 62 · 307
26. Jin · Phil Mag A · 1995 · 72 · 120110.1080/01418619508236251 ↗
27. Jin · Phil Mag A · 1995 · 71 · 92510.1080/01418619508236229 ↗
28. Mechanical twin propagation in TiAl
29. Singh · Scripta Met Mater · 1991 · 25 · 48510.1016/0956-716X(91)90215-M ↗
30. Singh · Phil Mag Lett · 1992 · 65 · 23310.1080/09500839208207541 ↗
31. Mitchell · Acta Met Mater · 1991 · 39 · 171110.1016/0956-7151(91)90260-8 ↗
32. Cohen · Acta Met · 1963 · 11 · 99610.1016/0001-6160(63)90074-9 ↗
33. Fujita · Scripta Met · 1975 · 9 · 63110.1016/0036-9748(75)90476-7 ↗
34. Dislocation model for deformation twinning
35. Cottrell · Phil Mag · 1951 · 42 · 57310.1080/14786445108561272 ↗
36. Venables · Phil Mag · 1961 · 6 · 37910.1080/14786436108235892 ↗
37. Niewczas · Phil Mag A · 2002 · 82 · 167
38. Yoo · Phil Mag Lett · 1998 · 76 · 25910.1080/095008397179002 ↗
39. Twin nucleation, propagation and growth in TiAl
40. Dislocation mechanisms for twinning in BCC and FCC crystals
41. Orowan E. Dislocations in metals. In: Cohen M, editor. AIME; 1954, p.116.
42. Yoo · Phil Mag A · 1991 · 63 · 98710.1080/01418619108213931 ↗
43. Mahajan · Acta Met · 1973 · 21 · 135310.1016/0001-6160(73)90085-0 ↗
44. A model describing deformation twinning in bcc metals
45. Byun · J Nucl Mater · 2001 · 298 · 26910.1016/S0022-3115(01)00651-1 ↗
46. Slip-twin interactions in γ-titanium aluminides
47. Effects of composition, deformation temperature and microstructure on twinning in TiAl-based alloys
48. Yoo · Intermetallics · 1998 · 6 · 59710.1016/S0966-9795(98)00033-8 ↗
49. Wechsler MS., Dislocation channeling in irradiated and quenched metals. In: The inhomogeneity of plastic deformation. Metals Park (OH): Amer Soc for Metals; 1971, p.19.10.2172/4688046 ↗
50. Sharp · Acta Met · 1974 · 22 · 44910.1016/0001-6160(74)90097-2 ↗
51. Sharp · Phil Mag · 1967 · 16 · 7710.1080/14786436708229258 ↗
52. Makin · Phys Stat Sol · 1965 · 9 · 10910.1002/pssb.19650090114 ↗