Search results for "Homogenization"

showing 10 items of 74 documents

Magnetized boxes for housing polarized spins in homogeneous fields

2010

Abstract We present novel types of permanently magnetized as well as current powered boxes built from soft-ferromagnetic materials. They provide shielded magnetic fields which are homogeneous within a large fraction of the enclosed volume, thus minimizing size, weight, and costs. For the permanently magnetized solutions, homogenization is achieved either by an optimized distribution of the permanent field sources or by jacketing the field with a soft-ferromagnetic cylindrical shell which is magnetized in parallel to the enclosed field. The latter principle may be applied up to fields of about 0.1 T. With fields of about 1 mT, such boxes are being used for shipping spin-polarized 3 He worldw…

PhysicsNuclear and High Energy PhysicsCondensed matter physicsSpinsBiophysicsMechanicsModels TheoreticalCondensed Matter PhysicsBiochemistryHomogenization (chemistry)Magnetic fieldlaw.inventionMagneticsElectromagnetic FieldsHomogeneouslawShielded cableComputer SimulationSpin LabelsJournal of Magnetic Resonance
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A New Methodology to Construct a Database of World University Exams

2020

Since the final decades of the 20th century, university education has witnessed rapid growth. However, the quality of the education has varied a lot within the different programs around the world. How can we measure quality in university education? A number of institutions release annual global rankings of universities according to academic fields. One of the most respected lists, the Shanghai Academic Ranking of World Universities, uses a complex methodology to rank world universities, including six objective indicators, i.e. the number of alumni and staff winning Nobel Prizes and Fields Medals, the number of articles published in prestigious journals, the number of Highly Cited Researcher…

DocumentationInformation retrievalQuality in university educationComputer scienceExamsDocumentationConstruct (philosophy)InnovationTeaching TechnologiesHomogenization of university education
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A three-dimensional boundary element model for the analysis of polycrystalline materials at the microscale

2012

A three-dimensional multi-domain anisotropic boundary element formulation is presented for the analysis of polycrystalline microstructures. The formulation is naturally expressed in terms of intergranular displacements and tractions that play an important role in polycrystalline micromechanics, micro-damage and micro-cracking. The artificial morphology is generated by Hardcore Voronoi tessellation, which embodies the main statistical features of polycrystalline microstructures. Each crystal is modeled as an anisotropic elastic region and the integrity of the aggregate is restored by enforcing interface continuity and equilibrium between contiguous grains. The developed technique has been ap…

Polycrystalline materials Microstructure Modelling Material Homogenization Multi-region formulation Anisotropic Boundary Element Method.Settore ING-IND/04 - Costruzioni E Strutture Aerospaziali
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Virtual Element based formulations for computational materials micro-mechanics and homogenization

2021

In this thesis, a computational framework for microstructural modelling of transverse behaviour of heterogeneous materials is presented. The context of this research is part of the broad and active field of Computational Micromechanics, which has emerged as an effective tool both to understand the influence of complex microstructure on the macro-mechanical response of engineering materials and to tailor-design innovative materials for specific applications through a proper modification of their microstructure. While the classical continuum approximation does not account for microstructural details within the material, computational micromechanics allows detailed modelling of a heterogeneous…

Settore ING-IND/04 - Costruzioni E Strutture AerospazialiFibre-reinforced Composite Materials Computational Micro-mechanics Computational Homogenization Continuum Damage Mechanics Virtual Element Method Boundary Element Method
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A Grain Boundary Formulation for the Analysis of Three-Dimensional Polycrystalline Microstructures

2013

A 3D grain boundary formulation is presented for the analysis of polycrystalline microstructures. The formulation is expressed in terms of intergranular displacements and tractions, that play an important role in polycrystalline micromechanics, micro-damage and micro-cracking. The artificial morphology is generated by Hardcore Voronoi tessellation, which embodies the main statistical features of polycrystalline microstructures. Each crystal is modeled as an anisotropic elastic region and the integrity of the aggregate is restored by enforcing interface continuity and equilibrium between contiguous grains. The developed technique has been applied to the numerical homogenization of cubic poly…

Boundary Element Method Material Homogenization Microstructural Modelling Polycrystalline Materials
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Homogenization of the wave equation in composites with imperfect interface : a memory effect

2007

Abstract In this paper we study the asymptotic behaviour of the wave equation with rapidly oscillating coefficients in a two-component composite with e-periodic imperfect inclusions. We prescribe on the interface between the two components a jump of the solution proportional to the conormal derivatives through a function of order e γ . For the different values of γ, we obtain different limit problems. In particular, for γ = 1 we have a linear memory effect in the homogenized problem.

Mathematics(all)HomogenizationHomogenization; Hyperbolic equationsApplied MathematicsGeneral MathematicsHyperbolic equations010102 general mathematicsMathematical analysisComposite numberGeometryWave equation01 natural sciencesHomogenization (chemistry)periodic homogenization; wave equation; interface problem010101 applied mathematicsJump[MATH.MATH-AP]Mathematics [math]/Analysis of PDEs [math.AP]wave equationinterface problemImperfect0101 mathematics[MATH.MATH-AP] Mathematics [math]/Analysis of PDEs [math.AP]periodic homogenizationComputingMilieux_MISCELLANEOUSMathematics
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A FE-Meshless Multiscale Approach for Masonry Materials

2015

Abstract A FE-Meshless multiscale computational strategy for the analysis of running bond masonry is presented. The Meshless Method (MM) is adopted to solve the boundary value problem (BVP) at the mesoscopic level. The representative unit cell is composed by the aggregate and the surrounding joints, the former assumed to behave elastically while the latter are simulated as non-associated elastic-plastic zero-thickness interfaces with a softening response. Macroscopic localization of plastic bands is obtained performing a spectral analysis of the tangent stiffness matrix. Localized plastic bands are embedded into the quadrature points area of the macroscopic finite elements.

Mesoscopic physicsComputational Homogenization; Interfaces; Localization; Masonry; Meshless; Engineering (all)Aggregate (composite)Materials sciencebusiness.industryMeshlessInterfaces.Mathematical analysisGeneral MedicineStructural engineeringMasonryInterfaceComputational HomogenizationFinite element methodMeshleQuadrature (mathematics)Engineering (all)LocalizationTangent stiffness matrixBoundary value problembusinessSettore ICAR/08 - Scienza Delle CostruzioniMasonrySofteningEngineering(all)Procedia Engineering
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Stochastic homogenization: Theory and numerics

2015

In this chapter, we pursue two related goals. First, we derive a theoretical stochastic homogenization result for the stochastic forward problem introduced in the first chapter. The key ingredient to obtain this result is the use of the Feynman-Kac formula for the complete electrode model. The proof is constructive in the sense that it yields a strategy to achieve our second goal, the numerical approximation of the effective conductivity. In contrast to periodic homogenization, which is well understood, numerical homogenization of random media still poses major practical challenges. In order to cope with these challenges, we propose a new numerical method inspired by a highly efficient stoc…

Diffusion processDiscretizationNumerical approximationNumerical analysisApplied mathematicsRandom mediaConstructiveHomogenization (chemistry)
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In-pack sonication technique for edible emulsions: Understanding the impact of acacia gum and lecithin emulsifiers and ultrasound homogenization on s…

2018

Abstract The potential of ultrasound as a complementary technique for enhancing the stability of in-packed food emulsions, such as mayonnaise, without changing the conventional packaging material was evaluated. For this purpose, model salad dressing emulsions containing acacia gum and lecithin were stabilized by ultrasound within the package and their physical stability, particle size distribution, color, and consistency were compared to those stabilized by conventional power ultrasound and mechanical homogenization. Although both emulsifiers improved the stability of the emulsions, the stability of lecithin-containing samples was up to 5.4 times higher than the AG-containing counterparts. …

Materials sciencefood.ingredientGeneral Chemical EngineeringSonication04 agricultural and veterinary sciences02 engineering and technologyGeneral ChemistryFood chemistry021001 nanoscience & nanotechnology040401 food scienceHomogenization (chemistry)LecithinColloid0404 agricultural biotechnologyfoodChemical engineeringParticle-size distributionEmulsionParticle size0210 nano-technologyFood ScienceFood Hydrocolloids
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Mesoscopic aspects of the computational homogenization with meshless modeling for masonry material

2020

The multiscale homogenization scheme is becoming a diffused tool for the analysis of heterogeneous materials as masonry since it allows dealing with the complexity of formulating closed-form constitutive laws by retrieving the material response from the solution of a unit cell (UC) boundary value problem (BVP). The robustness of multiscale simulations depends on the robustness of the nested macroscopic and mesoscopic models. In this study, specific attention is paid to the meshless solution of the UC BVP under plane stress conditions, comparing performances related to the application of linear displacement or periodic boundary conditions (BCs). The effect of the geometry of the UC is also i…

Numerical AnalysisMesoscopic physicsMaterials sciencebusiness.industryApplied MathematicsGeneral EngineeringPeriodic boundary conditionsMechanicsMasonryComputational homogenization masonry meshless meso-modeling periodic boundary conditionsbusinessSettore ICAR/08 - Scienza Delle CostruzioniHomogenization (chemistry)
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