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ASTM Selected Technical Papers
Fracture Mechanics: Twenty-Third Symposium
By
R Chona
R Chona
1Department of Mechanical Engineering,
Texas A&M University
,
College Station, Texas
;
symposium chairman and editor
.
Search for other works by this author on:
ISBN-10:
0-8031-1867-8
ISBN:
978-0-8031-1867-6
No. of Pages:
874
Publisher:
ASTM International
Publication date:
1993

The objective of this paper is to develop a computational model and a software for predicting the fatigue propagation of collinear multiple surface cracks under constant-amplitude and variable-amplitude loading. After examining fatigue crack growth rate data for compact tension (CT) specimens and single surface crack specimens, an empirical equation is proposed for the prediction of fatigue life in a multiple surface crack geometry. The accuracy of the proposed model is verified using a life prediction computer program. The predictions are compared with the results from several case studies to check the accuracy of the proposed model and to verify the usefulness of the developed program. Good agreement is observed between the numerical results based on the proposed model and the published experimental data.

1.
Murakami
,
Y.
and
Nemat-Nasser
,
S.
, “
Interacting Dissimilar Semi-Elliptical Surface Flaws Under Tension and Bending
,”
Engineering Fracture Mechanics
 0013-7944, Vol.
16
, No.
3
,
1982
, pp. 373–386.
2.
Murakami
,
Y.
and
Nemat-Nasser
,
S.
, “
Growth and Stability of Interacting Surface Haws of Arbitrary Shape
,”
Engineering Fracture Mechanics
 0013-7944, Vol.
17
, No.
3
,
1983
, pp. 193–210.
3.
O'Donoghue
,
P. E.
,
Nishioka
,
T.
, and
Atluri
,
S. N.
, “
Multiple Surface Cracks in Pressure Vessels
,”
Engineering Fracture Mechanics
 0013-7944, Vol.
20
, No.
3
,
1984
, pp. 545–560.
4.
Heath
,
B. J.
and
Grandt
,
A. F.
, Jr.
, “
Stress Intensity Factors for Coalescing and Single Corner Flaws Along a Hole Bore in a Plate
,”
Engineering Fracture Mechanics
 0013-7944, Vol.
19
, No.
4
,
1984
, pp. 665–673.
5.
Grandt
,
A. F.
, Jr
, “
An Experimental and Numerical Investigation of the Growth and Coalescence of Multiple Fatigue Cracks at Notches
,”
Fracture Mechanics: Seventeenth Volume
, ASTM STP 905,
Underwood
J. H.
,
Chait
R.
,
Smith
C. W.
,
Wilhem
D. P.
, and
Newman
J. C.
, Eds.,
American Society for Testing and Materials
,
Philadelphia
,
1986
, pp. 239–252.
6.
Soboyejo
,
W. O.
,
Kishimoto
,
K.
,
Smith
,
R. A.
, and
Knott
,
J. F.
, “
A Study of the Interaction and Coalescence of Two Coplaner Fatigue Cracks in Bending
,”
Fatigue Fracture of Engineering Materials and Structures
 8756-758X, Vol.
12
, No.
3
,
1989
, pp. 167–174.
7.
Soboyejo
,
W. O.
,
Knott
,
J. F.
,
Walsh
,
M. J.
, and
Cropper
,
K. R.
, “
Fatigue Crack Propagation of Coplanar Semi-Elliptical Cracks in Pure Bending
,”
Engineering Fracture Mechanics
 0013-7944, Vol.
37
, No.
2
,
1990
, pp. 323–340.
8.
McComb
,
T. H.
,
Pope
,
J. E.
, and
Grandt
,
A. F.
, Jr.
, “
Growth and Coalescence of Multiple Fatigue Cracks in Polycarbonate Test Specimens
,”
Engineering Fracture Mechanics
 0013-7944, Vol.
24
,
1986
, pp. 601–608.
9.
Shibata
,
K.
,
Yokoyama
,
N.
,
Ohba
,
T.
,
Kawamura
,
T.
, and
Miyazono
,
S.
, “
Growth Evaluation of Fatigue Cracks from Multiple Surface Flaws (I)
,”
Journal, Japanese Nuclear Society
, Vol.
28
, No.
3
,
1985
, pp. 250–262.
10.
Shibata
,
K.
,
Yokoyama
,
N.
,
Ohba
,
T.
,
Kawamura
,
T.
, and
Miyazono
,
S.
, “
Growth Evaluation of Fatigue Cracks from Multiple Surface Flaws (II)
,”
Journal, Japanese Nuclear Society
, Vol.
28
, No.
3
,
1986
, pp. 258–265.
11.
Soboyejo
,
W. O.
and
Knott
,
J. F.
, “
The Propagation of Non-Coplanar Semi-Elliptical Fatigue Cracks
,”
Fatigue Fracture of Engineering Materials and Structures
 8756-758X, Vol.
14
, No.
1
,
1991
, pp. 37–49.
12.
Peterson
,
D. E.
and
Vroman
,
G. A.
, “
Computer-Aided Fracture Mechanics Life Prediction Analysis
,”
Part-Through Crack Fatigue Life Prediction
, ASTM STP 687,
Chang
J. B.
, Ed.,
American Society for Testing and Materials
,
Philadelphia
,
1979
, pp. 129–142.
13.
Chang
,
J. B.
, “
Round-Robin Crack Growth Predictions on Center-Cracked Tension Specimens under Random Spectrum Loading
,”
Methods and Models for Predicting Fatigue Crack Growth Under Random Loading
, ASTM STP 748,
Chang
J. B.
and
Hudson
C. M.
, Eds.,
American Society for Testing and Materials
,
Philadelphia
,
1981
, pp. 3–40.
14.
Forman
,
R. G.
,
Shivakumar
,
V.
,
Newman
,
J. C.
, Jr.
,
Piotrowski
,
S. M.
, and
Williams
,
L. C.
, “
Development of the NASA/FLAGO Computer Program
,”
Fracture Mechanics: Eighteenth Symposium
, ASTM STP 945,
Read
D. T.
and
Reed
R. P.
, Eds.,
American Society for Testing and Materials
,
Philadelphia
,
1988
, pp. 781–803.
15.
Yuuki
,
R.
and
Yoshida
,
T.
, “
Fatigue Life Prediction System for Structures
,”
Journal of High Pressure Institute of Japan
, Vol.
24
, No.
3
,
1986
, pp. 115–123.
16.
Elber
,
W.
, “
The Significance of Fatigue Crack Closure
,”
Damage Tolerance in Aircraft Structures
, ASTM STP 486,
American Society for Testing and Materials
,
Philadelphia
,
1971
, pp. 230–242.
17.
Fett
,
T.
, “
An Extension of the Newman-Raju Formula
,”
International Journal of Fracture
, Vol.
33
,
1987
, pp. R47–R50.
18.
Newman
,
J. C.
and
Raju
,
I. S.
, “
An Empirical Stress Intensity Factor Equation for the Surface Crack
,”
Engineering Fracture Mechanics
 0013-7944, Vols.
15
, Nos.
1–2
,
1981
, pp. 185–192.
19.
Jolles
,
M.
and
Tortoriello
,
V.
, “
Geometry Variations During Fatigue Growth of Surface Flaws
,”
Fracture Mechanics: Fourteenth Symposium
, ASTM STP 791,
Lewis
J. C.
and
Sines
G.
, Eds.,
American Society for Testing and Materials
,
Philadelphia
,
1983
, pp. 297–307.
20.
Chang
,
W.
, “
Surface Crack Growth Behavior of 7075-T6 Aluminum Alloy
,” M.Sc. thesis,
Korea Advanced Institute of Science and Technology
, Seoul, Korea,
1989
.
21.
Socie
,
D. F.
, “
Prediction of Fatigue Crack Growth in Notched Members under Variable Amplitude Loading Histories
,”
Engineering Fracture Mechanics
 0013-7944, Vol.
9
,
1977
, pp. 849–865.
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