2008
DOI: 10.2174/1874158400802010057
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On the Coupling of Mass Diffusion and Non-Mechanical Energy Flow in Metals under Finite Deformation~!2008-03-24~!2008-06-02~!2008-06-12~!

Abstract: Abstract:The governing equation of non-mechanical energy flow in metals, undergoing finite deformation, is presented. The coupling of non-mechanical energy flow, mass diffusion and metal elastic-plastic deformation is rigorously taken into account. The analysis is particularly useful in cases of diffusion-driven degradation mechanisms ahead of stationary cracks or cracks initiating growth, under temperature variations.

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(4 citation statements)
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“…It is shown that hydrostatic stress strongly influences hydrogen terminal solid solubility, which agrees with experimental observation on position of hydride precipitation ahead of a mode-I blunted crack and on direction of crack growth. The present analysis is complementary to previous papers on mass diffusion and non-mechanical energy flow in metals under finite deformation [12,13] and it is expected to facilitate hydride induced embrittlement studies under conditions, which require finite deformation approach.…”
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confidence: 57%
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“…It is shown that hydrostatic stress strongly influences hydrogen terminal solid solubility, which agrees with experimental observation on position of hydride precipitation ahead of a mode-I blunted crack and on direction of crack growth. The present analysis is complementary to previous papers on mass diffusion and non-mechanical energy flow in metals under finite deformation [12,13] and it is expected to facilitate hydride induced embrittlement studies under conditions, which require finite deformation approach.…”
mentioning
confidence: 57%
“…Therefore, a finite deformation approach is necessary for the detailed simulation of a crack growth step, which involves the simultaneous operation of the coupled processes of hydrogen diffusion, hydride precipitation, non-mechanical energy flow, mainly in the presence of temperature gradient as in nuclear industry applications, and material deformation. In previous papers, the governing equations for mass diffusion and non-mechanical energy flow in metals, under finite deformation, were presented [12,13]. In the present work, the terminal solid solubility of hydrogen in a metal is derived by employing finite deformations.…”
Section: Introductionmentioning
confidence: 94%
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