1994
DOI: 10.1007/bf00567214
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On the failure indices of quadratic failure criteria for optimal stacking sequence design of laminated plate

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Cited by 11 publications
(3 citation statements)
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“…The failure of the COPV was evaluated using the Tsai-Wu failure theory, commonly used as a failure criterion for structures with anisotropic materials [30]. The Tsai-Wu failure theory for a 2-D plane stress state is given by Equation ( 8).…”
Section: Tsai-wu Failure Criterionmentioning
confidence: 99%
“…The failure of the COPV was evaluated using the Tsai-Wu failure theory, commonly used as a failure criterion for structures with anisotropic materials [30]. The Tsai-Wu failure theory for a 2-D plane stress state is given by Equation ( 8).…”
Section: Tsai-wu Failure Criterionmentioning
confidence: 99%
“…In order to check whether a configuration generated by optimization algorithm for the composite structure will result in satisfactory performance, one should use a reliable failure criterion. As intralaminar static failure criterion, the researchers used Tsai-Wu, 64,68,78,83,109,110,128,130,155,174,197,205,209,211,217,218,223,233,234,244,252,261,266,269,276,277,309,319,321,326,339,342,355,360,365,371,387,394,398,403,411414,439,444,447,451,452,456,477,483,484,489,490,510,511,519,522,529,532,535,…”
Section: Introductionmentioning
confidence: 99%
“…As mentioned, manufacturing constraints are mainly included to reduce the risk of out-of-plane failure modes. In-plane failure modes could potentially be monitored by including local strength criteria such as e.g., max stress and max strain constraints or other criteria such as the Tsai-Wu failure criterion, see Tsai and Wu (1971), Kim et al (1994), and Groenwold and Haftka (2006). In the context of topology optimization with isotropic materials, stress constraints have been investigated by Duysinx and Sigmund (1998) and more recently by Le et al (2010), París et al (2010), and Bruggi and Duysinx (2012).…”
Section: Introductionmentioning
confidence: 99%