2020
DOI: 10.1016/j.ijsolstr.2018.12.026
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A micromechanical model for the secondary creep of elasto-viscoplastic porous materials with two rate-sensitivity exponents: Application to a mixed oxide fuel

Abstract: This study deals with the secondary creep of a porous nuclear fuel. This material is composed of an isotropic matrix, weakened by randomly distributed clusters of pores. The viscous strain in the matrix is described by two power-law viscosities corresponding to two different creep mechanisms. The material microstructure is analyzed and appropriate descriptors of its morphology are identified. Representative Volume Elements (RVE's) are generated according to these descriptors. The local fields and overall respo… Show more

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Cited by 15 publications
(21 citation statements)
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“…FFT-based computational techniques proved useful for studying the viscoelasticity of cement paste [310], mortar samples [311], cement [312] and concrete [313]. Furthermore, FFT-based techniques were used for studying explosive materials [314], secondary creep in a porous nuclear fuel [315], the thermal expansion of an energetic material [316], optical properties of deposit models for paint [317], dynamic recrystallization [318], to compute geodesics in two-dimensional media [182], fitting microstructure-property relationships [319], topology optimization [320] and for finding emerging microstructures associated to non-convex potentials [93,321].…”
Section: Miscellaneousmentioning
confidence: 99%
“…FFT-based computational techniques proved useful for studying the viscoelasticity of cement paste [310], mortar samples [311], cement [312] and concrete [313]. Furthermore, FFT-based techniques were used for studying explosive materials [314], secondary creep in a porous nuclear fuel [315], the thermal expansion of an energetic material [316], optical properties of deposit models for paint [317], dynamic recrystallization [318], to compute geodesics in two-dimensional media [182], fitting microstructure-property relationships [319], topology optimization [320] and for finding emerging microstructures associated to non-convex potentials [93,321].…”
Section: Miscellaneousmentioning
confidence: 99%
“…where σ (k) denotes the volume average of the stress at iterate k and . denotes the Frobenius norms of a vector v or a second-order tensor τ [28]:…”
Section: Constitutive Crystal Plasticity Lawmentioning
confidence: 99%
“…The analytical description of the viscoplastic response contains an additional parameter q in the definition of the modified porosity f *. This parameter has been introduced following the experience of [27] with the so-called standard GTN model for isotropic porous plasticity to adjust the porosity percolation threshold at which the material is expected to completely loose its load carrying capacity [28]. A suitable value for q is identified by comparing the analytical and numerical predictions for the overall maximal stress under uniaxial tension.…”
Section: -2 Analytical Versus Numerical Modelsmentioning
confidence: 99%