2011
DOI: 10.1615/intjmultcompeng.v9.i3.50
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Overall Elastic Properties of Polysilicon Films: A Statistical Investigation of the Effects of Polycrystal Morphology

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Cited by 36 publications
(55 citation statements)
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“…Since an SVE is not statistically representative by definition, the homogenized meso-scale responses change with the SVE size, with the applied Boundary Conditions (BCs) on the SVE, but also for different SVE realizations of the same size. This last property of SVEs has been used to up-scale the uncertainties at the micro-scale to the meso-scale, for example to define the probability convergence criterion of RVE for masonry [10], to study the scale-dependency of homogenization for random composite materials [42], to obtain the property variations of poly-silicon film [25], to extract effective properties of random two-phase composites [39], or again to capture the stochastic properties of the parameters in a constitutive model [47]. The problem of finite elasticity was also considered through the resolution of composite material elementary cells in [4,24], which allows defining a meso-scale potential as proposed in [4].…”
Section: Introductionmentioning
confidence: 99%
“…Since an SVE is not statistically representative by definition, the homogenized meso-scale responses change with the SVE size, with the applied Boundary Conditions (BCs) on the SVE, but also for different SVE realizations of the same size. This last property of SVEs has been used to up-scale the uncertainties at the micro-scale to the meso-scale, for example to define the probability convergence criterion of RVE for masonry [10], to study the scale-dependency of homogenization for random composite materials [42], to obtain the property variations of poly-silicon film [25], to extract effective properties of random two-phase composites [39], or again to capture the stochastic properties of the parameters in a constitutive model [47]. The problem of finite elasticity was also considered through the resolution of composite material elementary cells in [4,24], which allows defining a meso-scale potential as proposed in [4].…”
Section: Introductionmentioning
confidence: 99%
“…Each grain is modelled as an elastic orthotropic body, with an in-plane crystal orientation assigned randomly. For comparison purposes, the beam film has been also modelled as in-plane isotropic, like the other moving parts of the device, with the following overall elastic properties: Young's modulus 149.3 GPa and Poisson's ratio 0.172, see [3]. The simulations have been carried out in two steps.…”
Section: Numerical Simulationmentioning
confidence: 99%
“…The beam width cannot be known deterministically, as overetch might induce scattering around the target or design value ̅ . Since information is rather poor concerning the possible pdf of the overetch Recent analyses [4] showed that, in the case of slender vibrating beams, the polycrystalline morphology may affect much the resulting structural response through its overall Young's modulus. In fact, if the beam width in on the same length-scale of the characteristic size or diameter of a single Si grain, the local arrangement (hence, the film morphology) gives rise to a bending stiffness which cannot be appropriately described through an average, characteristic value only, to be obtained e.g.…”
Section: Stochastic Analysis: Sensitivity To Imperfectionsmentioning
confidence: 99%
“…Accordingly, to catch high order statistics of the pdf of , a Monte Carlo analysis has been run to obtain the data reported in Figure 2(b). Due to the target beam width m and to the standard size m of the Si grains, in order to attain objective statistical properties 1,000 numerical homogenization analyses [4] have been run, each one featuring its own film morphology. Accounting for the number of realizations adopted in the former homogenization step to build the pdf, 1,000 analyses have been run here as well.…”
Section: Stochastic Analysis: Sensitivity To Imperfectionsmentioning
confidence: 99%