2014
DOI: 10.1016/j.jeurceramsoc.2013.12.051
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Image analysis of polycrystalline solar cells and modelling of intergranular and transgranular cracking

Abstract: An innovative image analysis technique is proposed to process real solar cell pictures, identify grains and grain boundaries in polycrystalline Silicon, and finally generate finite element meshes. Using a modified intrinsic cohesive zone model approach to avoid mesh dependency, nonlinear finite element simulations show how grain boundaries and Silicon bulk properties influence the crack pattern. Numerical results demonstrate a prevalence of transgranular over intergranular cracking for similar interface fractu… Show more

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Cited by 29 publications
(10 citation statements)
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“…In addition to the previous considerations, the development of numerical methods (especially finite element (FE)-based formulations) to predict fracture onset, propagation and branching in engineering components has been a matter of intensive research during the last decades, to tackle problems that cannot be solved by analytical methods. Most of the extensively used techniques to trigger quasi-brittle and ductile fracture events fall into the following general categories: (i) Continuum Damage Mechanics (CDM) models accounting for a smeared crack representation [19], which in their local version suffer from mesh dependency that has been partially alleviated by using integral-based non-local and gradient enhanced procedures [20,21,22,23,24]; (ii) extended FE strategies with nodal kinematic enrichment (extended-FEM, X-FEM) that rely on Partition of Unity Methods (PUM) [25,26,27] and element enrichment formulations (enhanced-FEM, E-FEM) [28,29,30,31]; (iii) adaptive insertion of cohesive interface elements during the computation or their prior embedding along all the finite element edges [32,33,34,35,36,37,38]; (iv) thick-level set approaches [39,40]. Although these strategies have been successfully applied to many different fracture mechanics problems, they all present limitations with regard to predicting crack initiation, crack branching, and crack coalescence for multiple fronts.…”
Section: Introductionmentioning
confidence: 99%
“…In addition to the previous considerations, the development of numerical methods (especially finite element (FE)-based formulations) to predict fracture onset, propagation and branching in engineering components has been a matter of intensive research during the last decades, to tackle problems that cannot be solved by analytical methods. Most of the extensively used techniques to trigger quasi-brittle and ductile fracture events fall into the following general categories: (i) Continuum Damage Mechanics (CDM) models accounting for a smeared crack representation [19], which in their local version suffer from mesh dependency that has been partially alleviated by using integral-based non-local and gradient enhanced procedures [20,21,22,23,24]; (ii) extended FE strategies with nodal kinematic enrichment (extended-FEM, X-FEM) that rely on Partition of Unity Methods (PUM) [25,26,27] and element enrichment formulations (enhanced-FEM, E-FEM) [28,29,30,31]; (iii) adaptive insertion of cohesive interface elements during the computation or their prior embedding along all the finite element edges [32,33,34,35,36,37,38]; (iv) thick-level set approaches [39,40]. Although these strategies have been successfully applied to many different fracture mechanics problems, they all present limitations with regard to predicting crack initiation, crack branching, and crack coalescence for multiple fronts.…”
Section: Introductionmentioning
confidence: 99%
“…Image analysis has been proposed in the work of Infuso et al to process real solar cell pictures, identify grains and grain boundaries in polycrystalline silicon, and generate finite element meshes. More recently, a phase‐field approach has been combined to the cohesive model to study intergranular and transgranular fracture in solar‐grade silicon with a finite element–based technique …”
Section: Introductionmentioning
confidence: 99%
“…In reality, it is reasonable to expect intermediate configurations where cracks may partially conduct depending on the relative crack opening displacement at crack faces. A complete modelling of the phenomenon should therefore consider the following steps: (i) simulation of crack nucleation and propagation according to a computational approach based on the cohesive zone model (CZM) 18 19 20 , where cohesive tractions opposing to the relative displacements of the crack faces are decreasing functions of opening and sliding; (ii) analysis of thermal effects by augmenting the basic mechanical CZM to take into account the additional thermal resistance of cracks 9 ; (iii) modelling of the electric response of the cell. For this last item, localized series resistances dependent on crack opening might be postulated in correspondence of cracks, in addition to the distributed series resistance.…”
mentioning
confidence: 99%