Search results for "Plasticity"

showing 10 items of 765 documents

Material flow in fsw of aa7075-t6 butt joints: continuous dynamic recrystallization phenomena

2006

In the paper the continuous dynamic recrystallization (CDRX) phenomena occurring in the FSW of AA7075-T6 butt joints is investigated at the varying of the most relevant technological and geometrical parameters. In particular, both experiments and numerical simulations obtained utilizing a 3D Lagrangian implicit, coupled, rigid-viscoplastic model have been developed on FSW butt joints. The resulting microstructure at the core of the weldings is correlated to the material flow occurring during the FSW process.

Materials sciencebusiness.industryMechanical EngineeringRecrystallization (metallurgy)Structural engineeringWeldingMechanicsPlasticityCondensed Matter PhysicsMicrostructureFinite element methodlaw.inventionMaterial flowMechanics of MaterialslawMechanical jointButt jointGeneral Materials SciencebusinessSettore ING-IND/16 - Tecnologie E Sistemi Di Lavorazioneaa7075-t6 butt joints
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Analytical Prediction of the Flexural Response of External RC Joints with Smooth Rebars

2018

Nel presente lavoro viene presentato un modello analitico in forma chiusa in grado di riprodurre la risposta flessionale monotonica di nodi esterni trave-colonna in c.a. con armature lisce. La colonna viene sottoposta a carico verti-cale costante e la trave ad una forza laterale crescente monotonicamente applicata all’estremità. Il modello si basa sul comportamen-to flessionale di trave e colonna adottando un modello di cerniera plasticità concentrata che include lo scorrimento delle armature della trave. Si assume un dominio sforzo normale-momento bilineare semplificato da cui viene derivato il momento ultimo associato alla forza assiale di progetto. Per il nodo viene adottato un modello c…

Materials sciencebusiness.industryflexureHingeVertical loadBilinear interpolationcolumnMonotonic functionStructural engineeringshearPlasticitySettore ICAR/09 - Tecnica Delle CostruzioniBeam; Column; Flexure; Joint; Shear; Smooth rebars; Civil and Structural EngineeringFlexural strengthjoint; beam; column; shear; flexure; smooth rebarssmooth rebarsjointbeamSlippageAxial forcebusinessCivil and Structural Engineering
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A plasticity model for predicting the rheological behavior of paperboard

2017

The sorption of water into the paperboard exposes a container to reversible and irreversible deformations under relative humidity variations. In this study, an elasto-plastic material model is used to demonstrate how through-thickness dry solids content gradients can generate permanent in-plane strains in paperboard. The measurements presented in this paper indicate that in consecutive loading-unloading cycles, the yield stress either remains roughly constant or decreases, and an additional permanent set of strain is obtained even when the maximum tension of repetitions stays constant. Two modified approaches concerning elasto-plastic hardening behavior based on the measurements of this wor…

Materials sciencecyclic humidity changesdry solids content gradientmoisture-accelerated creep02 engineering and technologyPlasticity0203 mechanical engineeringRheologyGeneral Materials ScienceRelative humidityComposite materialta216ShrinkagePaperboardta214ta114Applied MathematicsMechanical Engineeringta111paperboardmechano-sorptive creepSorption021001 nanoscience & nanotechnologyCondensed Matter Physics020303 mechanical engineering & transportsCreepkartonkiMechanics of MaterialsModeling and Simulationvisual_artHardening (metallurgy)visual_art.visual_art_mediumelasto-plasticity0210 nano-technologyInternational Journal of Solids and Structures
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Mathematical Programming Methods for the Evaluation of Dynamic Plastic Deformations

1990

Dynamic plastic deformation can be evaluated with two accuracy levels, nemely either by a full analysis making use of a step-by-step procedure, or by a simplified analysis making use of a bounding technique. Both procedures can be achieved by means a unified mathematical programming approach here presented. It is shown that for a full analysis both the direct and indirect methods of linear dynamics coupled with mathematical programming methods can be successfully applied, whereas for a simplified analysis a convergent bounding principle, holding both below and above the shakedown limit, can be utilized to produce an efficient linear programming-based algorithm.

Mathematical optimizationLinear programmingBounding overwatchComputer scienceComputerApplications_COMPUTERSINOTHERSYSTEMSLimit (mathematics)PlasticityShakedown
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Boundary Element Crystal Plasticity Method

2017

A three-dimensional (3D) boundary element method for small strains crystal plasticity is described. The method, developed for polycrystalline aggregates, makes use of a set of boundary integral equations for modeling the individual grains, which are represented as anisotropic elasto-plastic domains. Crystal plasticity is modeled using an initial strains boundary integral approach. The integration of strongly singular volume integrals in the anisotropic elasto-plastic grain-boundary equations are discussed. Voronoi-tessellation micro-morphologies are discretized using nonstructured boundary and volume meshes. A grain-boundary incremental/iterative algorithm, with rate-dependent flow and har…

Mathematical optimizationPolycrystalline materials crystal plasticity micromechanics boundary elementMaterials scienceDiscretizationIterative methodCrystal plasticityPolycrystalline materials02 engineering and technology01 natural sciencesNOVolume integralmicromechanicsboundary elementPolycrystalline material0203 mechanical engineering0101 mathematicsMicromechanicBoundary element methodBoundary element method.Mathematical analysisMicromechanicsSingular boundary methodBoundary knot methodComputer Science Applications010101 applied mathematics020303 mechanical engineering & transportsModeling and SimulationAnalytic element methodJournal of Multiscale Modelling
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A thermodynamics-based formulation of gradient-dependent plasticity

1998

Abstract A nonlocal thermodynamic theoretical framework is provided as a basis for a consistent formulation of gradient-dependent plasticity in which a scalar internal variable measuring the material isotropic hardening/softening state is the only nonlocal variable. The main concepts of this formulation are: i) the ‘regularization operator’, of differential nature, which governs the relation between the above nonlocal variable and a related local variable (scalar measure of plastic strain) and confers a unified character to the proposed formulation (this transforms into a formulation for nonlocal plasticity if the regularization operator has an integral nature); ii) the ‘nonlocality residua…

Mechanical EngineeringConstitutive equationGeneral Physics and AstronomyThermodynamicsClausius–Duhem inequalityStrain hardening exponentPlasticityDissipationQuantum nonlocalityClassical mechanicsMechanics of MaterialsGeneral Materials ScienceBoundary value problemShear bandMathematicsEuropean Journal of Mechanics - A/Solids
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A unified residual-based thermodynamic framework for strain gradient theories of plasticity

2011

Abstract A unified thermodynamic framework for gradient plasticity theories in small deformations is provided, which is able to accommodate (almost) all existing strain gradient plasticity theories. The concept of energy residual (the long range power density transferred to the generic particle from the surrounding material and locally spent to sustain some extra plastic power) plays a crucial role. An energy balance principle for the extra plastic power leads to a representation formula of the energy residual in terms of a long range stress, typically of the third order, a macroscopic counterpart of the micro-forces acting on the GNDs (Geometrically Necessary Dislocations). The insulation …

Mechanical EngineeringConstitutive equationMechanicsPlasticityClausius–Duhem inequalityDissipationClassical mechanicsMechanics of MaterialsVariational principleDissipative systemGeneral Materials ScienceBoundary value problemMathematicsFree energy principleInternational Journal of Plasticity
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Internal-variable constitutive model for rate-independent plasticity with hardening saturation surface

1998

An elastic-plastic material model with internal variables and thermodynamic potential, not admitting hardening states out of a saturation surface, is presented. The existence of such a saturation surface in the internal variables space — a consequence of the boundedness of the energy that can be stored in the material's internal micro-structure — encompasses, in case of general kinematic/isotropic hardening, a one-parameter family of envelope surfaces in the stress space, which in turn is enveloped by a limit surface. In contrast to a multi-surface model, noad hoc rules are required to avoid the intersection between the yield and bounding/envelope surface. The flow laws of the proposed mode…

Mechanical EngineeringConstitutive equationStress spaceComputational MechanicsCalculusHardening (metallurgy)MechanicsPlasticityStrain hardening exponentSaturation (chemistry)Thermodynamic potentialMathematicsShakedownActa Mechanica
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Some observations on the regularizing field for gradient damage models

2000

Gradient enhanced material models can potentially preserve well-posedness of incremental boundary value problems also after the onset of strain softening. Gradient dependent constitutive relations are rooted in the assumption that some scalar or tensor field, which appears in the yield function, has to be enriched by adding a term involving its second-order gradient field. For gradient-dependent plasticity this term is universally accepted to be the equivalent plastic strain. For gradient-dependent damage models different choices have been presented in the literature. They all possess the desired regularization of the solution, but they are not identical as regards the structural response. …

Mechanical EngineeringMathematical analysisConstitutive equationComputational MechanicsDamage strain localizationPlasticityTensor fieldRegularization (physics)Solid mechanicsGradient Damage MechanicsVector fieldBoundary value problemSettore ICAR/08 - Scienza Delle CostruzioniGradient methodRegularized softeningMathematics
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A thermodynamic approach to nonlocal plasticity and related variational principles

1999

Elastic-plastic rate-independent materials with isotropic hardening/softening of nonlocal nature are considered in the context of small displacements and strains. A suitable thermodynamic framework is envisaged as a basis of a nonlocal associative plasticity theory in which the plastic yielding laws comply with a (nonlocal) maximum intrinsic dissipation theorem. Additionally, the rate response problem for a (continuous) set of (macroscopic) material particles, subjected to a given total strain rate field, is discussed and shown to be characterized by a minimum principle in terms of plastic coefficient. This coefficient and the relevant continuum tangent stiffness matrix are shown to admit, …

Mechanical EngineeringMathematical analysisThermodynamic consistent frameworkStiffnessNonlocal Maximum dissipation theoremNonlocal PlasticityDissipationPlasticityCondensed Matter PhysicsClassical mechanicsDiffusion processMechanics of MaterialsVariational principlemedicineTangent stiffness matrixUniquenessBoundary value problemmedicine.symptomSettore ICAR/08 - Scienza Delle CostruzioniNonlocal associative plasticityMathematics
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