Journal
INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING
Volume 121, Issue 13, Pages 2946-2963Publisher
WILEY
DOI: 10.1002/nme.6341
Keywords
adhesive fracture; cohesive fracture; cracking; isogeometric analysis; phase-field models
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A recently proposed phase-field model for cohesive fracture is examined. Previous investigations have shown stress oscillations to occur when using unstructured meshes. It is now shown that the use of nonuniform rational B-splines (NURBS) as basis functions rather than traditional Lagrange polynomials significantly reduces this oscillatory behavior. Moreover, there is no effect on the global structural behavior, as evidenced through load-displacement curves. The phase-field model imposes restrictions on the interpolation order of the NURBS used for the three different fields: displacement, phase field, and crack opening. This holds within the Bezier element, but also at the boundaries, where a reduction to & x1d49e;& xdc9e;0-continuity yields optimal results. Application to a range of cases, including debonding of a hard fiber embedded in a soft matrix, illustrates the potential of the cohesive phase-field model.
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