Graph explorer

Quasistatic fracture evolution

Nonlocal quasistatic fracture evolution for interacting cracks is developed and supporting numerical examples are presented. The approach is implicit and is based on local stationarity and fixed point methods. It is proved that the fracture evolution decreases stored elastic energy with each load step as the cracks advance; provided the load increments are chosen sufficiently small. This is also seen in the numerical examples. The numerical examples include evolution of a straight crack, a crack propagating inside an L-shaped domain, and two offset inward propagating cracks.

8 nodes8 linksoverview previewQuasistatic fracture evolution
8 nodes8 links
Quasistatic fracture evolution8 visible / 8 total nodes / 11 links
Co-authorshipCo-authorshipCo-authorshipAuthorshipAuthorshipAuthorshipTopic signalTopic signalTopic signalTopic signalRelated contextWQuasistatic fracture evolutionpreprint / 2023ADebdeep BhattacharyaResearcherARobert LiptonResearcherAPatrick DiehlResearcherTcond-mat.mtrl-sci11957 worksTmath.NA6807 worksTmath.AP9009 worksTNumerical Analysis6388 works
PaperSignal 107 links

Quasistatic fracture evolution

preprint / 2023

Open