Residual Strength and Fatigue Lifetime of ... - Solid Mechanics
Residual Strength and Fatigue Lifetime of ... - Solid Mechanics
Residual Strength and Fatigue Lifetime of ... - Solid Mechanics
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4.4 Face/Core <strong>Fatigue</strong> Crack Growth in S<strong>and</strong>wich Panels<br />
In this section the 2D fatigue crack growth finite element routine is further developed to account<br />
for 3D fatigue crack growth. Here, instead <strong>of</strong> having a crack tip <strong>and</strong> one point <strong>of</strong> crack<br />
propagation, a crack front propagates in different points in different directions. As schematically<br />
described in Figure 4.10, an iterative procedure is devised to couple the debond propagation<br />
routine <strong>and</strong> the cycle jump method, including a control criterion to ensure accuracy <strong>and</strong><br />
computational efficiency <strong>of</strong> the simulation as described earlier in this chapter.<br />
Figure 4.10: Route diagram <strong>of</strong> the 3D fatigue debond growth <strong>and</strong> cycle jump routines.<br />
Initially, a set <strong>of</strong> station points defining the debond shape is chosen <strong>and</strong> the finite element model<br />
<strong>of</strong> the debonded panel is generated. The debond front is defined by passing a spline through the<br />
station points. To evaluate the direction <strong>of</strong> debond propagation, the normal <strong>and</strong> tangential<br />
directions <strong>of</strong> the debond front at each station point are determined <strong>and</strong> an orthogonal mesh at the<br />
debond front is imposed. The debond only propagates at the station points used to define the<br />
debond front. The finite element model is solved for the first three cycles. The strain energy<br />
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