1981
DOI: 10.1520/jte11230j
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Stress Intensity Factors for Single-Edge-Crack Solid and Hollow Round Bars Loaded in Tension

Abstract: Dimensionless stress intensity factors were determined for single-edge-crack solid and hollow round bars loaded in tension. These factors were calculated from experimental compliance (inverse slope of load-displacement curve) measurements made over a range of dimensionless crack depths (lengths) from 0.05 to 0.65. The tests were made with 76-mm (3-in.) diameter solid and hollow round bars notched on one side and loaded in axial tension. The hollow bar had an inner to outer diameter ratio of 0.33. A comparison … Show more

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Cited by 32 publications
(5 citation statements)
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“…Similarly, it is indicated from a comparison in Figure 12 b that the dimensionless K Ⅰ from the referred test data in Ref. [ 35 ] related to single edge crack solid and hollow round bars loaded in tension is close to the FE model with θ = 70° but slightly lower than that with θ = 60° when a / D is approaching 0.5. Therefore, both the concentrated stress analysis without crack propagation and the SIF analysis with crack propagation are considered for the subsequent sensitivity parameter analysis.…”
Section: Resultssupporting
confidence: 60%
“…Similarly, it is indicated from a comparison in Figure 12 b that the dimensionless K Ⅰ from the referred test data in Ref. [ 35 ] related to single edge crack solid and hollow round bars loaded in tension is close to the FE model with θ = 70° but slightly lower than that with θ = 60° when a / D is approaching 0.5. Therefore, both the concentrated stress analysis without crack propagation and the SIF analysis with crack propagation are considered for the subsequent sensitivity parameter analysis.…”
Section: Resultssupporting
confidence: 60%
“…Strength can be described by the Griffith equation [ 158 ], and an equivalent fracture mechanics expression is: where is the strength; is Young’s modulus, is the surface energy of the fibre, is the fracture toughness and is the crack length. Y is a geometry correction factor for specimens of finite size; values for a rod with a crack can be found in [ 161 ].…”
Section: Ageing and Degradation Modelling Of Composite Microconstituentsmentioning
confidence: 99%
“…where E is the Young's modulus, γ is the surface energy of the fiber, K Ic is the fracture toughness and a is the crack length. Y is a geometry correction factor for specimens of finite size-values for a rod with a crack can be found in [7]. Y is taken to be constant for the small changes in crack length relevant for this study.…”
Section: Modeling Strength Loss Of Glass Fibers Due To the Environmentmentioning
confidence: 99%
“…P = 0 since zero stress aging is investigated here. When the cracks in the fiber are penetrated by water, the mass loss inside the crack should also be described by Equation (7). Since the radius of the glass fiber and of the crack tip of the flaw in the fiber are very different, the factor ϑ is important.…”
Section: Modeling Strength Loss Of Glass Fibers Due To the Environmentmentioning
confidence: 99%