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ASTM Selected Technical Papers
Fracture Analysis: Proceedings of the 1973 National Symposium on Fracture Mechanics, Part II
By
GR Irwin
GR Irwin
1Dept. of Mechanical Engineering,
University of Maryland
, College Park,
Md.
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ISBN-10:
0-8031-0361-1
ISBN:
978-0-8031-0361-0
No. of Pages:
261
Publisher:
ASTM International
Publication date:
1974

An improved method of boundary collocation was applied to the two-dimensional stress analysis of the compact specimen. The effects of the pin-loaded holes on stress-intensity factors and crack-opening displacements were investigated for various crack-length-to-specimen-width ratios, hole locations, and internal loadings.

The stress-intensity factors for the “standard” compact specimen under plane-stress or plane-strain conditions were found to be within 1 percent of the stress-intensity factors reported in the ASTM Test for Plane-Strain Fracture Toughness of Metallic Materials (E 399-72) over a range of crack-length-to-specimen-width ratios of 0.4 to 0.7. However, for crack-length-to-specimen-width ratios less than 0.4, the pin-loaded holes (which were not previously accounted for) had a significant effect on stress intensity and crack-opening displacements.

1.
Wessel
,
E. T.
, “
State of the Art of the WOL Specimen for KIc Fracture Toughness Testing
,”
Engineering Fracture Mechanics Journal
 0013-7944, Vol.
1
, No.
1
,
06
1968
.
2.
Brown
,
W. F.
, Jr.
and
Srawley
,
J. E.
in
Plane Strain Crack Toughness Testing of High Strength Metallic Materials, ASTM STP 410
,
American Society for Testing and Materials
,
03
1969
, p. 14.
3.
Wilson
,
W. K.
, ”
Stress Intensity Factors for Deep Cracks in Bending qnd Compact Tension Specimens
,”
Engineering Fracture Mechanics Journal
 0013-7944, Vol.
2
, No.
2
,
11
1970
.
4.
Chan
,
S. K.
,
Tuba
,
I. S.
, and
Wilson
,
W. K.
, “
On the Finite Element Method in Linear Fracture Mechanics
,”
Engineering Fracture Mechanics Journal
 0013-7944, Vol.
2
, No.
1
,
07
1970
.
5.
Newman
,
J. C.
, Jr.
, “
Stress Analysis of Simply and Multiply Connected Regions Containing Cracks by the Method of Boundary Collocation
,” M.S. thesis,
Virginia Polytechnic Institute
, Blacksburg, Va.,
05
1969
.
6.
Newman
,
J. C.
, Jr.
, ”
An Improved Method of Collocation for the Stress Analysis of Cracked Plates With Various Shaped Boundaries
,” NASA TN D-6376,
08
1971
.
7.
Muskhelishvili
,
N. I.
, (J. R. M. Radok, transl.),
Some Basic Problems of the Mathematical Theory of Elasticity
, Third Ed.,
P. Noordhoff, Ltd.
(Groningen),
1953
.
8.
Erdogan
,
Fazil
in
Proceedings
, Fourth U.S. National Congress of Applied Mechanics, Vol.
1
,
American Society of Mechanical Engineers
,
1962
, pp. 547–553.
9.
Srawley
,
J. E.
and
Gross
,
B.
, “
Stress Intensity Factors for Bend and Compact Specimens
,”
Engineering Fracture Mechanics Journal
 0013-7944, Vol.
4
, No.
3
,
09
1972
.
10.
Gross
,
B.
,
Roberts
,
E.
, Jr.
, and
Srawley
,
J. E.
, “
Elastic Displacements for Various Edge-Cracked Plate Specimens
,”
International Journal of Fracture Mechanics
 0020-7268, Vol.
4
, No.
3
,
09
1968
.
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