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Hoffman failure criterion

To account for different strengths in tension and compression, Hoffman added linear terms to Hill s equation (the basis for the Tsai-Hill criterion) [2-23]  [Pg.112]

Note for materials with equal strengths in tension and compression that P is 45° and the center of the ellipsoid is at the origin. [Pg.112]


Figure 2-42 Hoffman Failure Criterion for Glass-Epoxy (Data from Tsai [2-21])... Figure 2-42 Hoffman Failure Criterion for Glass-Epoxy (Data from Tsai [2-21])...
Figure 2-43 Hoffman Failure Criterion for Graphite-Epoxy (Data from Kim [2-24])... Figure 2-43 Hoffman Failure Criterion for Graphite-Epoxy (Data from Kim [2-24])...
Figure 2-44 Hoffman Failure Criterion for Boron-Epoxy (Data from Pipes and Cole [2-25])... Figure 2-44 Hoffman Failure Criterion for Boron-Epoxy (Data from Pipes and Cole [2-25])...
Thus, the Tsai-Wu tensor failure criterion is obviously of more general character than the Tsai-Hill or Hoffman failure criteria. Specific advantages of the Tsai-Wu failure criterion include (1) invariance under rotation or redefinition of coordinates (2) transformation via known tensor-transformation laws (so data interpretation is eased) and (3) symmetry properties similar to those of the stiffnesses and compliances. Accordingly, the mathematical operations with this tensor failure criterion are well-known and relatively straightforward. [Pg.116]


See other pages where Hoffman failure criterion is mentioned: [Pg.105]    [Pg.112]    [Pg.112]    [Pg.113]    [Pg.113]    [Pg.422]    [Pg.105]    [Pg.112]    [Pg.112]    [Pg.113]    [Pg.113]    [Pg.422]   
See also in sourсe #XX -- [ Pg.105 , Pg.112 , Pg.113 , Pg.422 ]




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