Abstract
Many metallic alloys contain a primary and a secondary population of voids, the difference in size reaching up to orders of magnitude. The present study extends Thomason’s and Benzerga−Leblond’s criteria for the onset of coalescence of primary voids to incorporate the effects of a secondary population. Plastic limit load analysis is performed within a finite element (FE) framework by using three dimensional (3D) cubic unit cells. The macroscopic stress state of the unit cells corresponds to axisymmetric tension with Σ22>Σ11=Σ33. The extended versions of both criteria are able to successfully predict the critical stress for the onset of coalescence.
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