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Article ? AI-assigned paper type based on the abstract. Classification may not be perfect — flag errors using the feedback button. Tier 2 ? Original research — experimental, observational, or case-control study. Direct primary evidence. Sign in to save

Unravelling dislocation networks in metals

Materials Science and Engineering A 2017 28 citations ? Citation count from OpenAlex, updated daily. May differ slightly from the publisher's own count. Score: 30 ? 0–100 AI score estimating relevance to the microplastics field. Papers below 30 are filtered from public browse.
Zaloa Arechabaleta, Zaloa Arechabaleta, Zaloa Arechabaleta, Zaloa Arechabaleta, Peter van Liempt, Peter van Liempt, Peter van Liempt, Peter van Liempt, Jilt Sietsma Jilt Sietsma Jilt Sietsma Jilt Sietsma Jilt Sietsma

Summary

Researchers developed a detailed model to measure and describe the network of tiny defects called dislocations inside metal materials, which affect how metals deform under stress. By linking dislocation density and segment length to mechanical test data, the model improves understanding of how metals behave during plastic deformation — the irreversible bending or shaping of metal.

Understanding the intricate structure of dislocations in metals is a major issue in materials science. In this paper we present a comprehensive approach for the characterisation of dislocation networks, resulting in accurate quantification and significantly increasing the insight into the dislocation structure. Dislocation networks in metals consists of dislocation segments, pinned by microstructural obstacles. In the present paper a model is introduced that describes the behaviour of these dislocation segments in the pre-yield range of a tensile test on the basis of fundamental concepts of dislocation theory. The model enables experimental quantification of the dislocation density and segment length from the tensile curve. Quantitative results are shown and discussed on the development of the dislocation network as a function of increasing degree of plastic deformation, including validation and physical interpretation of the classical Taylor equation.

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