Search results for "T method"

showing 10 items of 1254 documents

Rapid evaluation of notch stress intensity factors using the peak stress method: Comparison of commercial finite element codes for a range of mesh pa…

2018

The peak stress method (PSM) is an engineering, finite element (FE)-oriented method to rapidly estimate the notch stress intensity factors by using the singular linear elastic peak stresses calculated from coarse FE analyses. The average element size adopted to generate the mesh pattern can be chosen arbitrarily within a given range. Originally, the PSM has been calibrated under pure mode I and pure mode II loadings by means of Ansys FE software. In the present contribution, a round robin between 10 Italian universities has been carried out to calibrate the PSM with 7 different commercial FE codes. To this aim, several two-dimensional mode I and mode II problems have been analysed independe…

Materials sciencefinite element (FE) analysinotch stress intensity factor (NSIF)02 engineering and technologyStress (mechanics)Settore ING-IND/14 - Progettazione Meccanica E Costruzione Di Macchine0203 mechanical engineeringFinite Element Analysis (FEA)Range (statistics)Mechanics of MaterialGeneral Materials Sciencecoarse mesh finite element (FE) analysis notch stress intensity factor (NSIF) peak stress method (PSM)Stress intensity factorMechanical Engineeringpeak stress method (PSM)Coarse mesh Finite Element Analysis (FEA) Notch Stress Intensity Factor (NSIF) Peak Stress Method (PSM)Coarse meshMechanicsfinite element (FE) analysis021001 nanoscience & nanotechnologyFinite element methodcoarse mesh; finite element (FE) analysis; notch stress intensity factor (NSIF); peak stress method (PSM);020303 mechanical engineering & transportsMethod comparisonCorse mesh finite element analysis peak stress method notch stress intensity factors.Mechanics of Materialscoarse mesh; finite element (FE) analysis; notch stress intensity factor (NSIF); peak stress method (PSM)Materials Science (all)coarse mesh0210 nano-technology
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Numerical Modeling Approaches of FRCMs/SRG Confined Masonry Columns

2019

The Fabric Reinforced Cementitious Matrices (FRCMs) and Steel Reinforced Grout (SRG) are a promising strengthening solution for existing masonry since inorganic matrix is considerably compatible with historical substrates. The present paper is focused on a Finite Element (FE) analysis of masonry columns confined with FRCM composites developed by Abaqus-code. The masonry columns were modelled using a macro model approach. The model was performed by using the following functions Concrete Damage Plasticity (CDP) and the Plastic (P) in order to describe the constitutive laws of material for masonry columns and external reinforcement, respectively. Typical failures of FRCM-systems are slippage o…

Materials sciencemasonry columnsGeography Planning and Development0211 other engineering and technologiesfabric/matrix bond020101 civil engineering02 engineering and technologyengineering.material0201 civil engineeringFRCM systemslcsh:HT165.5-169.9Matrix (mathematics)Overlap zone021110 strategic defence & security studiesbusiness.industryGroutBuilding and ConstructionStructural engineeringMasonrylcsh:City planningFinite element methodUrban Studiesnumerical modelinglcsh:TA1-2040confinementengineeringCementitiousSlippagebusinesslcsh:Engineering (General). Civil engineering (General)Failure mode and effects analysisFrontiers in Built Environment
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Bond strength of metal-ceramic systems in three-point flexure bond test

1995

This study deals with a three-point flexure test for the metal-ceramic bond involving geometrically simple specimens (alloy strips partly coated with ceramic) that can be fabricated with reasonable expenditure and sufficient reproducibility. The calculation of the stress distribution in such specimens with the aid of the finite-element method (FEM) is presented. The aim of this numerical analysis is: to investigate the stress distribution in a ceramometallic specimen with dimensions that, in a large number of experiments, have proven to lead to debonding at one end of the ceramic veneer instead of a crack in the middle of the veneer; and to assign a bond strength to the measured critical be…

Materials sciencemedicine.medical_treatmentMetal Ceramic AlloysModulusBiocompatible MaterialsIn Vitro TechniquesSensitivity and SpecificityStress (mechanics)Tensile StrengthMaterials TestingUltimate tensile strengthmedicineHumansCeramicComposite materialBond strengthbusiness.industryGeneral EngineeringReproducibility of ResultsGeneral MedicineStructural engineeringTest methodModels TheoreticalEvaluation Studies as Topicvisual_artvisual_art.visual_art_mediumFracture (geology)VeneerStress MechanicalbusinessJournal of Applied Biomaterials
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On the use of EMI for the assessment of dental implant stability

2014

The achievement and the maintenance of dental implant stability are prerequisites for the long-term success of the osseointegration process. Since implant stability occurs at different stages, it is clinically required to monitor an implant over time, i.e. between the surgery and the placement of the artificial tooth. In this framework, non-invasive tests able to assess the degree of osseointegration are necessary. In this paper, the electromechanical impedance (EMI) method is proposed to monitor the stability of dental implants. A 3D finite element model of a piezoceramic transducer (PZT) bonded to a dental implant placed into the bone was created, considering the presence of a bone- impla…

Materials sciencemedicine.medical_treatmentStiffnessOsseointegrationTransducerEMIElectromechanical impedance method dental implants finite element methodsmedicinePulp canalImplantmedicine.symptomDental implantAbutment (dentistry)Biomedical engineering
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Micro-cracking of brittle polycrystalline materials with initial damage

2016

In this paper, the effect of pre-existing damage on brittle micro-cracking of polycrystalline materials is explored. The behaviour of single and multiple cracks randomly distributed within a grain scale polycrystalline aggregate is investigated using a recently developed grain boundary 3D computational framework. Each grain is modelled as a single crystal anisotropic domain. Opening, sliding and/or contact at grain boundaries are modelled using nonlinear cohesive-frictional laws. The polycrystalline micro-morphologies are generated using Voronoi tessellation algorithms in combination with a regularisation scheme to avoid the presence of unnecessary small geometrical entities (edges and face…

Materials sciencemicro-mechanicrepresentative volume element02 engineering and technology01 natural sciencesboundary element methodBrittleness0203 mechanical engineeringPolycrystalline materialMechanics of Material0101 mathematicsBoundary element methodbusiness.industryMechanical EngineeringMicromechanicsStructural engineeringMechanicsStrength of materials010101 applied mathematics020303 mechanical engineering & transportsMechanics of Materialsmicro-crackingModeling and SimulationRepresentative elementary volumeGrain boundaryCrystallitebusinessSingle crystal
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On the convergence of the finite element approximation of eigenfrequencies and eigenvectors to Maxwell's boundary value problem

1981

Mathematical analysisConvergence (routing)General MedicineBoundary value problemEigenvalues and eigenvectorsFinite element methodMathematicsAnnales Academiae Scientiarum Fennicae Series A I Mathemtica
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Explicit polynomial solutions of fourth order linear elliptic Partial Differential Equations for boundary based smooth surface generation

2011

We present an explicit polynomial solution method for surface generation. In this case the surface in question is characterized by some boundary configuration whereby the resulting surface conforms to a fourth order linear elliptic Partial Differential Equation, the Euler–Lagrange equation of a quadratic functional defined by a norm. In particular, the paper deals with surfaces generated as explicit Bézier polynomial solutions for the chosen Partial Differential Equation. To present the explicit solution methodologies adopted here we divide the Partial Differential Equations into two groups namely the orthogonal and the non-orthogonal cases. In order to demonstrate our methodology we discus…

Mathematical analysisFirst-order partial differential equationExplicit and implicit methodsAerospace EngineeringPartial differential equationExplicit polynomial solutionExponential integratorComputer Graphics and Computer-Aided DesignParabolic partial differential equationSurface generationPDE surfaceLinear differential equationElliptic partial differential equationModeling and SimulationAutomotive EngineeringSymbol of a differential operatorMathematicsComputer Aided Geometric Design
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A Variational Approach to Boundary Element Methods

1988

Mathematical analysisFree boundary problemSingular boundary methodBoundary knot methodBoundary element methodFinite element methodMathematics
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Interlaminar stresses in laminated composite beam-type structures under shear/bending

2000

A boundary integral model for composite laminates under out-of-plane shear/bending is presented. The formulation proposed allows one to determine the elastic response of generally stacked composite laminates having general shape of the cross section. The integral equations governing the ply behavior within the laminate are deduced starting from the reciprocity theorem for beam-type structures. The ply integral equations are obtained by employing the analytical expression of the fundamental solution of generalized plane strain anisotropic problems. The laminate model is completed by imposing the displacement and stress continuity along the interfaces and the external boundary conditions. The…

Mathematical analysisFundamental solutionAerospace EngineeringGeometryBoundary value problemComposite laminatesAnisotropyBoundary element methodIntegral equationPlane stressMathematicsStress concentrationAIAA Journal
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DEGENERATE MATRIX METHOD FOR SOLVING NONLINEAR SYSTEMS OF DIFFERENTIAL EQUATIONS

1998

Degenerate matrix method for numerical solving nonlinear systems of ordinary differential equations is considered. The method is based on an application of special degenerate matrix and usual iteration procedure. The method, which is connected with an implicit Runge‐Kutta method, can be simply realized on computers. An estimation for the error of the method is given. First Published Online: 14 Oct 2010

Mathematical analysisMathematicsofComputing_NUMERICALANALYSISNumerical methods for ordinary differential equationsExplicit and implicit methods-Backward Euler methodModeling and SimulationCollocation methodQA1-939Crank–Nicolson methodDifferential algebraic equationMathematicsAnalysisMathematicsMatrix methodNumerical partial differential equationsMathematical Modelling and Analysis
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