Generalized stress intensity factors of V-shaped notch in a round bar under torsion, tension, and bending

Engineering Fracture Mechanics

Volumn 70, Issue 11, 2003, Pages 1447-1466

  Noda, Nao Aki ^a   Takase, Yasushi ^a  

^a KYUSHU INSTITUTE OF TECHNOLOGY   (Japan)

Author keywords

Bending; Body force method; Elasticity; Generalized stress intensity factor; Sharp notch; Tension; Test specimen; Torsion; V shaped notch

Indexed keywords

BARS (METAL); BENDING (DEFORMATION); FORCE MEASUREMENT; STRESS ANALYSIS; TENSILE TESTING; TORSIONAL STRESS;

GENERALIZED STRESS INTENSITY FACTORS;

STRESS INTENSITY FACTORS;

BAR; BENDING; STRESS INTENSITY FACTOR; TORSION;

EID: 0037411312     PISSN: 00137944     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0013-7944(02)00115-7     Document Type: Article

References (18)

1. Benthem JP, Koiter WT. In: Sih GC, editor. Mechanics of fracture 1. Noordhoff Int Pub 1, 1973:131-78
2. Nisitani H, Noda NA. Tension of a cylindrical bar having an in.nite row of circumferential cracks. Engng Fract Mech 1984;20:678-86.
3. Noda N-A, Takase Y, Chen MC. Generalized stress intensity factors in the interaction between two fibers in matrix. Int J Fract 2000;103:19-39.
4. Chen DH, Nisitani H. Singular stress field near the corner of jointed dissimilar materials. Trans ASME, Ser E, J Appl Mech 1993;60:607-13.
5. Chen DH, Nisitani H. Singular stress .eld near a corner of jointed dissimilar materials under antiplane loads. JSME Int J, Ser I 1992;35:399-403.
6. Chen DH, Nisitani H. Analysis of intensity of singular stress .eld at .ber end (1st report, method of analysis). Trans Jpn Soc Mech Engng, Ser A 1992;58:1834-8 [in Japanese].
7. Chen DH, Nisitani H. Analysis of intensity of singular stress .eld at fiber end (2nd report, results of calculation). Trans Jpn Soc Mech Engng, Ser A 1992;58:2153-8 [in Japanese].
8. Bogy DB, Wang KC. Stress singularities at interface corners in bonded dissimilar isotropic elastic materials. Int J Solids Struct 1971;7:993-1008.
9. Chen DH. Stress intensity factors for V-notched strip under tension or in-plane bending. Int J Fract 1995;70:81-97.
10. Chen DH. Antiplane strain problem of diamond inclusion. Int J Fract 1995;71:197-212.
11. Noda NA, Kawashima Y, Moriyama S, Oda K. Interaction of newly defined stress intensity factors for angular corners in a row of diamond-shaped inclusions. Int J Fract 1996;82:267-95.
12. Chen DH, Iwanaga T. Interaction between fibers. In: Proceedings of the 71st JSME Fall Annual Meeting. 1993. p. 245-7 [in Japanese].
13. Noda N-A, Wang Q, Morodomi T, Uemura Y. Analysis of newly defined stress intensity factors at the end of rectangular andcylindrical inclusions. Key Engng Mater 1998;145-149:77-82.
14. Chen DH, Noda N-A, Takase Y, Morodomi T. Evaluation of static strength by the application of stress intensity of angularcorner. Trans Jpn Soc Mech Engng, Ser A 1996;62:1445-9 [in Japanese].
15. Chen DH, Noda N-A. A consideration on the fracture criterion for a sharp notch. Trans Jpn Soc Mech Engng, Ser A1998;64:2574-82 [in Japanese].
16. Noda N-A, Chen DH, Takase Y, Morodomi T. Evaluation of static strength by the application of mixed mode stress intensity ofangular corner. Trans Jpn Soc Mech Engng, Ser A 1998;64:958-63 [in Japanese].
17. Nisitani H, Noda N-A. Stress concentration of a cylindrical bar having a V-shaped circumferential groove under torsion, tension,or bending. Engng Fract Mech 1984;20:743-66.
18. Noda N-A, Oda K, Inoue T. Analysis of newly-defined stress intensity factors for angular corners using singular integral equationsof the body force method. Int J Fract 1996;76:243-61.