2020
DOI: 10.1007/s00707-020-02646-2
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Modeling dynamic spherical cavity expansion in elasto-viscoplastic media

Abstract: In this paper, we extend the dynamic spherical cavity expansion model for rate-independent materials developed in refs. [1,2,3] to viscoplastic media. For that purpose, we describe the material behavior with an isotropic Perzynatype overstress formulation [4,5] in which the material rate-dependence is controlled by the viscosity parameter η. The theoretical predictions of the cavity expansion model, which assumes that the cavity expands at constant velocity, are compared with finite element simulations perform… Show more

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Cited by 9 publications
(7 citation statements)
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“…Note that considering the material strain rate sensitivity in the indentation model requires additional efforts, in line with the recent paper of dos Santos et al (2020), who developed a time-dependent cavity expansion model for size-independent elasto-viscoplastic materials modeled with von Mises plasticity, and performed finite element simulations to estimate the extend of the transient behavior that precedes the quasi-constant velocity expansion of the cavity. For rate-dependent materials it is essential to identify the loading time from whicḣ a becomes quasi-constant because if the indentation process is much faster than the time required for the quasi-constant velocity cavity expansion to appear, then the constant velocity cavitation fields (hypothesiṡ a = constant, see below Eq.…”
Section: Dynamic Indentation Modelmentioning
confidence: 80%
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“…Note that considering the material strain rate sensitivity in the indentation model requires additional efforts, in line with the recent paper of dos Santos et al (2020), who developed a time-dependent cavity expansion model for size-independent elasto-viscoplastic materials modeled with von Mises plasticity, and performed finite element simulations to estimate the extend of the transient behavior that precedes the quasi-constant velocity expansion of the cavity. For rate-dependent materials it is essential to identify the loading time from whicḣ a becomes quasi-constant because if the indentation process is much faster than the time required for the quasi-constant velocity cavity expansion to appear, then the constant velocity cavitation fields (hypothesiṡ a = constant, see below Eq.…”
Section: Dynamic Indentation Modelmentioning
confidence: 80%
“…before inertia becomes the main contributor to material hardness). This point shall be addressed in future works, using an alternative method to the self-similar assumption used in this paper to solve the cavity expansion problem, see dos Santos et al (2020). Hassani et al (2020) for OFHC copper.…”
Section: Fully Dense Materialsmentioning
confidence: 99%
“…To be highlighted that, for the rate independent material employed in this work, the only feature regularizing and delaying the shock wave formation is the plastic strain induced size effects. However, for rate dependent porous metals, viscous [34,39] and micro-inertia induced pore size effects [12,13] are also expected to attenuate plastic shock waves.…”
Section: Resultsmentioning
confidence: 99%
“…before inertia becomes the main contributor to material hardness). This point shall be addressed in future works, using an alternative method to the self-similar assumption used in this paper to solve the cavity expansion problem, see dos Santos et al (2020). 2020) for OFHC copper.…”
Section: Fully Dense Materialsmentioning
confidence: 99%