Search results for "HOMOGENIZATION"

showing 10 items of 74 documents

Particle transport in recirculated liquid metal flows

2008

PurposeAims to present recent activities in numerical modeling of turbulent transport processes in induction crucible furnace.Design/methodology/approach3D large eddy simulation (LES) method was applied for fluid flow modeling in a cylindrical container and transport of 30,000 particles was investigated with Lagrangian approach.FindingsParticle accumulation near the side crucible boundary is determined mainly by the ρp/ρ ratio and according to the presented results. Particle settling velocity is of the same order as characteristic melt flow velocity. Particle concentration homogenization time depends on the internal flow regime. Separate particle tracks introduce very intensive mass exchang…

Liquid metalMaterials scienceFurnacesDewey Decimal Classification::600 | Technik::620 | Ingenieurwissenschaften und MaschinenbauMechanical engineeringHomogenization (chemistry)ModellingPhysics::Fluid DynamicsSettlingRecirculated liquid metal flowsFluid dynamicsddc:510Electrical and Electronic EngineeringCrucible furnacesMelt flow indexTurbulent transport processesInternal flowTurbulenceApplied MathematicsLarge eddy simulationParticle physicsMechanicsComputer simulationDewey Decimal Classification::500 | Naturwissenschaften::510 | MathematikComputer Science ApplicationsComputational Theory and Mathematicsddc:620SimulationLiquid metalsNumerical analysisParticles (particulate matter)Large eddy simulationCOMPEL - The international journal for computation and mathematics in electrical and electronic engineering
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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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A three-dimensional grain boundary formulation for microstructural modeling of polycrystalline materials

2013

Abstract A three-dimensional grain boundary formulation is presented for the analysis of polycrystalline microstructures. The formulation is based on a boundary integral representation of the elastic problem for the single grains of the polycrystalline aggregate and it is expressed in terms of the intergranular fields, namely displacements and tractions, that play an important role in polycrystalline micromechanics. The artificial polycrystalline morphology is represented using the Hardcore Voronoi tessellation, which is simple to generate and able to embody the main statistical features of polycrystalline microstructures. The details of the microstructure generation and meshing, which invo…

Materials scienceGeneral Computer ScienceDiscretizationGeneral Physics and AstronomyMicromechanicsGeneral ChemistryMechanicsHomogenization (chemistry)Material homogenizationCondensed Matter::Materials ScienceComputational MathematicsCrystallographyPolycrystalline materialMechanics of MaterialsCondensed Matter::SuperconductivityBoundary element methodGeneral Materials ScienceGrain boundaryCrystalliteAnisotropyVoronoi diagramSettore ING-IND/04 - Costruzioni E Strutture AerospazialiBoundary element methodMicromechanic
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Meshless meso-modeling of masonry in the computational homogenization framework

2017

In the present study a multi-scale computational strategy for the analysis of structures made-up of masonry material is presented. The structural macroscopic behavior is obtained making use of the Computational Homogenization (CH) technique based on the solution of the Boundary Value Problem (BVP) of a detailed Unit Cell (UC) chosen at the mesoscale and representative of the heterogeneous material. The attention is focused on those materials that can be regarded as an assembly of units interfaced by adhesive/cohesive joints. Therefore, the smallest UC is composed by the aggregate and the surrounding joints, the former assumed to behave elastically while the latter show an elastoplastic soft…

Materials scienceMesoscale meteorology02 engineering and technologyCondensed Matter Physic01 natural sciencesHomogenization (chemistry)Meshle0203 mechanical engineeringTangent stiffness matrixMechanics of MaterialBoundary value problem0101 mathematicsMasonryMulti-scaleMesoscopic physicsbusiness.industryMechanical EngineeringMathematical analysisMasonryCondensed Matter PhysicsStrength of materialsFinite element method010101 applied mathematics020303 mechanical engineering & transportsMechanics of MaterialsMeso-modelingbusinessSettore ICAR/08 - Scienza Delle Costruzioni
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Light Scattering as an Easy Tool to Measure Vesicles Weight Concentration

2020

Over the last few decades, liposomes have emerged as promising drug delivery systems and effective membrane models for studying biophysical and biological processes. For all applications, knowing their concentration after preparation is crucial. Thus, the development of methods for easily controlling vesicles concentration would be of great utility. A new assay is presented here, based on a suitable analysis of light scattering intensity from liposome dispersions. The method, tested for extrusion preparations, is precise, easy, fast, non-destructive and uses a tiny amount of sample. Furthermore, the scattering intensity can be measured indifferently at different angles, or even by using the…

Materials scienceStewart assay; extrusion; light scattering; spectrofluorimeter; vesicles; weight concentration.Stewart assayMicrofluidicsFiltration and Separation02 engineering and technologylcsh:Chemical technologyHomogenization (chemistry)ArticleLight scattering03 medical and health sciencesChemical Engineering (miscellaneous)lcsh:TP1-1185Vesicleslcsh:Chemical engineeringWeight concentration030304 developmental biologySpectrofluorimeter0303 health sciencesExtrusionScatteringProcess Chemistry and TechnologyVesiclelight scattering liposomes concentrationlcsh:TP155-156Light scattering021001 nanoscience & nanotechnologyMembraneSettore CHIM/09 - Farmaceutico Tecnologico ApplicativoExtrusion0210 nano-technologyBiological systemMass fractionMembranes
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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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On necessary optimality conditions for optimal control problems governed by elliptic systems

2005

The article considers an optimal control problem for the linear elliptic system div for the case where the coefficient matrix A plays the role of control and belongs to a nonconvex set and the cost functional is a quadratic form with respect to . By transforming the original problem to a more suitable one and by using ideas from the homogenization theory a necessary optimality condition is derived.

Mathematical optimizationControl and OptimizationElliptic systemsApplied MathematicsManagement Science and Operations ResearchOptimal controlCoefficient matrixHomogenization (chemistry)MathematicsOptimization
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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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An integral framework for computational thermo-elastic homogenization of polycrystalline materials

2023

A grain scale framework for thermo-elastic analysis and computational homogenization of polycrystalline materials is proposed. The morphology of crystal aggregates is represented employing Voronoi tessellations, which retain the main statistical features of polycrystalline materials. The behaviour of the individual grains is modelled starting from an integral representation for anisotropic thermo-elasticity, which is numerically addressed through a dual reciprocity boundary element method. The integrity of the aggregate is enforced through suitable intergranular thermo-elastic continuity conditions. By virtue of the features of the underlying formulation, the polycrystalline thermo-elastic …

Mechanics of MaterialsMechanical EngineeringComputational homogenizationPolycrystalline materialsMultiscale materials modellingComputational MechanicsBoundary element methodGeneral Physics and AstronomyThermo-elasticitySettore ING-IND/04 - Costruzioni E Strutture AerospazialiComputational micro-mechanicsComputer Science ApplicationsComputer Methods in Applied Mechanics and Engineering
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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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