The strength of binary dislocation junctions in face-centered cubic metals is analyzed via a large set of discrete dislocation dynamics (DDD) simulations and an energy-based line tension model. The simulations reveal that, contrary to the prevailing wisdom, junctions often remain unbroken even after they have fully unzipped, a phenomenon which we call crossed-state bowing. After incorporating crossed-state bowing into the line tension model, we demonstrate that in some cases prior works severely underpredicted junction strength by neglecting crossed-state bowing. Using the line tension model we analyze the statistics of junction strength from a large population of junction geometries showing the influence of stress on the forest slip system and crossed-state bowing. Our results indicate that junction strengths under single-slip loading are not representative of multi-slip loading, and that crossed-state bowing controls junction strength about half of the time. The MATLAB code for our line tension model is available as an open-source code.
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