1988
DOI: 10.1111/j.1151-2916.1988.tb05039.x
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Analysis of a Chevron‐Notch Four‐Point‐Bend Specimen by the Three‐Dimensional Finite‐Element Method

Abstract: This paper deals with a computation of the stress intensity factor (KI) for a four‐point‐bend chevron‐notch specimen of preselected geometry by the three‐dimensional finite‐element method. In addition, there is a comparison with the straight‐through crack assumption and Bluhm models. The dependence of KI on Poisson's ratio (v) is discussed for one of the crack lengths.

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Cited by 7 publications
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“…However, analysis of similar-sized specimens has indicated that the use of this slice model equation to determine K Ivb provides a negligible amount of error that is on the order of 5% or less. [21][22][23] The surface crack in flexure fracture toughness (K Isc ) value was determined at room temperature and 1090°C using flexural bars with a polished surface finish and the loading direction (0.635-cm dimension) parallel to the CVD growth direction, in accordance with ASTM C1421 methods. 18 A precrack was formed in the flexure bar using a Knoop indenter in the middle of the 0.635-cm Fig.…”
Section: Base Materials Test Methods and Characterizationmentioning
confidence: 99%
“…However, analysis of similar-sized specimens has indicated that the use of this slice model equation to determine K Ivb provides a negligible amount of error that is on the order of 5% or less. [21][22][23] The surface crack in flexure fracture toughness (K Isc ) value was determined at room temperature and 1090°C using flexural bars with a polished surface finish and the loading direction (0.635-cm dimension) parallel to the CVD growth direction, in accordance with ASTM C1421 methods. 18 A precrack was formed in the flexure bar using a Knoop indenter in the middle of the 0.635-cm Fig.…”
Section: Base Materials Test Methods and Characterizationmentioning
confidence: 99%