2016
DOI: 10.1016/j.ijmecsci.2016.07.020
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Coupled hydrogen diffusion simulation using a heat transfer analogy

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Cited by 80 publications
(43 citation statements)
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“…These boundary conditions mimic the usual scenario in field applications and laboratory experiments, where the specimen is precharged before loading in the same aggressive environment; accordingly, we assume C b = C 0 . For materials with high hydrogen diffusivity, the use of generalized Neumann-type boundary conditions [44] or σ H -dependent Dirichlet boundary conditions [33,45,46] could provide a more accurate description of the electrochemistry-diffusion interface. As in [39], we adopt the following material properties: Young's modulus E = 210 GPa, Poisson's ratio ν = 0.3, and critical energy release rate G c (0) = 2.7 MPa mm.…”
Section: Cracked Square Plate Subjected To Tension In a Hydrogenous Ementioning
confidence: 99%
“…These boundary conditions mimic the usual scenario in field applications and laboratory experiments, where the specimen is precharged before loading in the same aggressive environment; accordingly, we assume C b = C 0 . For materials with high hydrogen diffusivity, the use of generalized Neumann-type boundary conditions [44] or σ H -dependent Dirichlet boundary conditions [33,45,46] could provide a more accurate description of the electrochemistry-diffusion interface. As in [39], we adopt the following material properties: Young's modulus E = 210 GPa, Poisson's ratio ν = 0.3, and critical energy release rate G c (0) = 2.7 MPa mm.…”
Section: Cracked Square Plate Subjected To Tension In a Hydrogenous Ementioning
confidence: 99%
“…It is important to note that the value of χ will likely be affected by other modeling assumptions, such as accounting for the increase in apparent solubility due to hydrostatic stresses [97][98][99] or the use of strain gradient plasticity to resolve micro-scale deformation [6,100]. Moreover, physical interpretation of the values of χ is hindered by the phenomenological, macroscopic approach adopted, where both the elastic and plastic parts of the strain energy density contribute to fracture and where the damage micromechanisms are not explicitly resolved.…”
Section: 4mentioning
confidence: 99%
“…The numerical implementation is carried out in the well-known finite element package ABAQUS. To this end, a UMATHT subroutine is developed to exploit the analogy with heat transfer [15,16]. Thus, the energy balance for a stationary solid in the absence of heat sources is given by, Heat transfer Mass diffusion…”
Section: Coupled Mechanical-diffusion Through the Analogy With Heat Tmentioning
confidence: 99%