Search results for "Microcracking"

showing 5 items of 5 documents

Elucidating the Effect of Bimodal Grain Size Distribution on Plasticity and Fracture Behavior of Polycrystalline Materials

2020

The refinement of grains in a polycrystalline material leads to an increase in strength but as a counterpart to a decrease in elongation to fracture. Different routes are proposed in the literature to try to overpass this strength-ductility dilemma, based on the combination of grains with highly contrasted sizes. In the simplest concept, coarse grains are used to provide relaxation locations for the highly stressed fine grains. In this work, a model bimodal polycrystalline system with a single coarse grain embedded in a matrix of fine grains is considered. Numerical full-field micro-mechanical analyses are performed to characterize the impact of this coarse grain on the stress-strain const…

Materials science02 engineering and technologyPlasticity021001 nanoscience & nanotechnology01 natural sciencesPolycrystalline materialComputer Science ApplicationsCrystal plasticity010101 applied mathematics[PHYS.MECA.MEMA]Physics [physics]/Mechanics [physics]/Mechanics of materials [physics.class-ph]Modeling and SimulationParticle-size distributionFracture (geology)Crystallite0101 mathematicsElongationComposite material0210 nano-technologySettore ING-IND/04 - Costruzioni E Strutture AerospazialiPolycrystalline Materials Bimodal Grain Size Distribution Crystal Plasticity Microcracking Computational Micromechanics
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An enhanced grain-boundary framework for computational homogenization and micro-cracking simulations of polycrystalline materials

2015

An enhanced three-dimensional (3D) framework for computational homogenization and intergranular cracking of polycrystalline materials is presented. The framework is aimed at reducing the computational cost of polycrystalline micro simulations, with an aim towards effective multiscale modelling. The scheme is based on a recently developed Voronoi cohesive-frictional grain-boundary formulation. A regularization scheme is used to avoid excessive mesh refinements often induced by the presence of small edges and surfaces in mathematically exact 3D Voronoi morphologies. For homogenization purposes, periodic boundary conditions are enforced on non-prismatic periodic micro representative volume ele…

Materials scienceComputational homogenizationComputational MechanicsOcean EngineeringTopologyHomogenization (chemistry)Polycrystalline materialComputational Theory and MathematicBoundary element methodPeriodic boundary conditionsSettore ING-IND/04 - Costruzioni E Strutture AerospazialiMicromechanicBoundary element methodbusiness.industryApplied MathematicsMechanical EngineeringMicromechanicsComputational mathematicsStructural engineeringApplied MathematicComputational MathematicsCrackingComputational Theory and MathematicsGrain boundaryVoronoi diagrambusinessMicrocrackingComputational Mechanics
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Microcracking in piezoelectric materials by the Boundary Element Method

2019

A 3D boundary element model for piezoelectric polycrystalline micro-cracking is discussed in this contribution. The model is based on the boundary integral representation of the electro-mechanical behavior of individual grains and on the use of a generalized cohesive formulation for inter-granular micro-cracking. The boundary integral formulation allows to address the electro-mechanical boundary value problem in terms of generalized grain boundary and inter-granular displacements and tractions only, which implies the natural inclusion of the cohesive laws in the formulation, the simplification of the analysis pre-processing stage, and the reduction of the number of degrees of freedom of the…

Piezoelectric ceramicBoundary Element MethodPolycrystalline materialsMicrocracking
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Modelling stress-corrosion microcracking in polycrystalline materials by the Boundary Element Method

2019

The boundary element method is employed in this study in conjunction with the finite element method to build a multi-physics hybrid numerical model for the computational study of stress corrosion cracking related to hydrogen diffusion in polycrystalline microstructures. More specifically a boundary integral representation is used to represent the micro-mechanics of the aggregate while an explicit finite element method is used to model inter-granular hydrogen diffusion. The inter-granular interaction between contiguous grains is represented through cohesive laws, whose physical parameters depend on the concentration of inter-granular hydrogen, diffusing along the interfaces according to the …

Piezoelectric ceramicBoundary Element MethodPolycrystalline materialsSettore ING-IND/04 - Costruzioni E Strutture AerospazialiMicrocracking
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A computationally effective 3D Boundary Element Method for polycrystalline micromechanics

2015

An effective computational framework for homogenization and microcracking analysis of polycrystalline RVEs is presented. The method is based on a recently developed grain-boundary formulation for polycrystalline materials and several enhancements over the original technique are introduced to reduce the computational effort needed to model three-dimensional polycrystalline aggregates, which is highly desirable, especially in a multiscale perspective. First, a regularization scheme is used to remove pathological entities, usually responsible for unduly large mesh refinements, from Voronoi polycrystalline morphologies. Second, an improved meshing strategy is used, with an aim towards meshing r…

Representative Volume Element.Polycrystalline materialComputational HomogenizationMicromechanicPolycrystalline materials; Micromechanics; Computational Homogenization; Microcracking; Representative Volume Element.Microcracking
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