Search results for " scienza delle costruzioni"

showing 10 items of 496 documents

A novel method based on augmented Markov vector process for the time-variant extreme value distribution of stochastic dynamical systems enforced by P…

2020

Abstract The probability density function (PDF) of the time-variant extreme value process for structural responses is of great importance. Poisson white noise excitation occurs widely in practical engineering problems. The extreme value distribution of the response of systems excited by Poisson white noise processes is still not yet readily available. For this purpose, in the present paper, a novel method based on the augmented Markov vector process for the PDF of the time-variant extreme value process for a Poisson white noise driven dynamical system is proposed. Specifically, the augmented Markov vector (AMV) process is constructed by combining the extreme value process and its underlying…

Numerical AnalysisMarkov chainDynamical systems theoryComputer scienceApplied MathematicsProbability density functionWhite noisePoisson distribution01 natural sciencesStochastic dynamic system010305 fluids & plasmassymbols.namesakeAugmented Markov vector proceJoint probability distributionModeling and Simulation0103 physical sciencesPoisson white noise excitationsymbolsGeneralized extreme value distributionApplied mathematicsSettore ICAR/08 - Scienza Delle Costruzioni010306 general physicsExtreme value theoryTime-variant extreme value processCommunications in Nonlinear Science and Numerical Simulation
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Hybrid equilibrium element with interelement interface for the analysis of delamination and crack propagation problems

2020

This article proposes a formulation for the analysis of delamination and fracture propagation problems at the interelement interface, with perfect adhesion at the pre-failure condition and with linear softening at the post-failure regime. The proposed formulation is based on the hybrid equilibrium element (HEE) model, with stress fields which strongly verify the homogeneous equilibrium equations and interelement equilibrium equations. The HEE can easily model high-order stress fields and can implicitly model the initially rigid behavior of an extrinsic interface at the element sides. The interface model is defined as a function of the same degrees of freedom of the HEE (generalized stresses…

Numerical AnalysisMaterials scienceInterface (Java)Applied MathematicsDelaminationGeneral EngineeringFracture mechanicsComposite materialEquilibrium element extrinsic interface interelement fractureSettore ICAR/08 - Scienza Delle Costruzioni
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The Hu-Washizu variational principle for the identification of imperfections in beams

2008

This paper presents a procedure for the identification of imperfections of structural parameters based on displacement measurements by static tests. The proposed procedure is based on the well-known Hu–Washizu variational principle, suitably modified to account for the response measurements, which is able to provide closed-form solutions to some inverse problems for the identification of structural parameter imperfections in beams. Copyright © 2008 John Wiley & Sons, Ltd.

Numerical AnalysisMathematical optimizationEstimation theoryApplied MathematicsGeneral EngineeringSystem identificationInverse problemDisplacement (vector)static testsconcentrated damageIdentification (information)Exact solutions in general relativityVariational principleApplied mathematicsimperfectionsCalculus of variationsSettore ICAR/08 - Scienza Delle CostruzioniHu-Washizu variational principlestructural parameter identificationMathematicsInternational Journal for Numerical Methods in Engineering
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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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A correction method for the analysis of continuous linear one-dimensional systems under moving loads

2008

A new correction procedure for dynamic analysis of linear, proportionally damped, continuous systems under traveling concentrated loads is proposed; both cases of non-parametric (moving forces) and parametric (moving mass) loads are considered. Improvement in the evaluation of the dynamic response is obtained by separating the contribution of the low-frequency (LF) modes from that of the high-frequency (HF) modes. The former is calculated, as usual, by classical modal analysis, while the latter is taken into account using a new series expansion of the corresponding particular solution. The advantage of the suggested method is immediately shown in the calculation of the stress distribution s…

OSCILLATORAcoustics and UltrasonicsModal analysisClassification of discontinuitiesACCELERATIONMASS PROBLEMCalculusMathematicsParametric statisticsAdded massDYNAMIC-ANALYSISSeries (mathematics)VIBRATIONMechanical EngineeringTIMOSHENKO BEAMMathematical analysisMoving loadCondensed Matter PhysicsMethod of undetermined coefficientsMODE SUPERPOSITION ANALYSISCALCULATING BENDING MOMENTMechanics of MaterialsSHEAR FORCESeries expansionSettore ICAR/08 - Scienza Delle CostruzioniBRIDGES
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Galerkin Scheme-Based Determination of Survival Probability of Oscillators With Fractional Derivative Elements

2016

In this paper, an approximate semi-analytical approach is developed for determining the first-passage probability of randomly excited linear and lightly nonlinear oscillators endowed with fractional derivative elements. The amplitude of the system response is modeled as one-dimensional Markovian process by employing a combination of the stochastic averaging and the statistical linearization techniques. This leads to a backward Kolmogorov equation which governs the evolution of the survival probability of the oscillator. Next, an approximate solution of this equation is sought by resorting to a Galerkin scheme. Specifically, a convenient set of confluent hypergeometric functions, related to …

Operations researchMechanical EngineeringFractional derivative02 engineering and technologyCondensed Matter Physics01 natural sciencesFractional calculus020303 mechanical engineering & transportsSurvival Probability0203 mechanical engineeringSurvival probabilityMechanics of MaterialsScheme (mathematics)0103 physical sciencesNonlinear systemsApplied mathematicsFirst PassageSettore ICAR/08 - Scienza Delle CostruzioniGalerkin method010301 acousticsMathematicsJournal of Applied Mechanics
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Iterative Optimal Design of Special Moment Resisting Devices for Steel Frames

2021

Abstract The present paper proposes an iterative procedure devoted to reaching the optimal design of an innovative, recently proposed, moment resisting device. This special device, called Limited Resistance Plastic Device (LRPD), can be utilized, as an example, to equip a steel frame when it is required that the frame must be designed to substitute a masonry panel, i.e., it must be characterized by a structural behaviour as close as possible to the one of the replaced masonry wall. This purpose can be reached by designing the relevant frame imposing appropriate constraints on the elastic stiffness and on the limit resistance. The result can be obtained just by ensuring that the elastic stif…

Optimal Design Special Moment Resisting Devices Steel FramesSettore ICAR/08 - Scienza Delle CostruzioniIOP Conference Series: Materials Science and Engineering
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On the optimal design of base isolation devices

2013

The paper deals with the optimal design of a base isolation system for a given structure subjected to seismic loads. In particular, an appropriate minimum displacement seismic protection device optimal design formulation is proposed for an assigned elastic perfectly plastic steel frame constrained to behave in conditions of elastic shakedown. The chosen base isolation device is constituted by elastomeric isolators. Suitable combinations of fixed and seismic loads are considered. According to the unrestricted shakedown theory, the seismic input is given as any load history appertaining to a suitably defined seismic load admissibility domain. The relevant dynamic structural response is obtain…

Optimal design seismic loading base isolation devices.Settore ICAR/08 - Scienza Delle Costruzioni
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Earthquake Excited Base-Isolated Structures Protected by Tuned Liquid Column Dampers: Design Approach and Experimental Verification

2017

Abstract In this contribution a direct approach for optimal design of a Tuned Liquid Column Damper (TLCD) device attached to the base slab of a base-isolated structure is presented, aiming at reducing the seismic displacement demand of the base-isolation subsystem. Assuming white noise base excitation, for a wide parameter range a direct optimization procedure yields design charts for optimal TLCD quantities. The performance of the base-isolated structure equipped with optimally tuned TLCD device in comparison to the simple base-isolated one is evaluated both numerically and experimentally. In a numerical study the system is subjected to the 44 records of the FEMA P-695 far-field ground mot…

Optimal designBase-isolationOptimal designEngineeringbusiness.industryDirect methodBase (geometry)020101 civil engineering02 engineering and technologyGeneral MedicineWhite noiseStructural engineering0201 civil engineeringDamperShear (sheet metal)020303 mechanical engineering & transports0203 mechanical engineeringRange (statistics)SlabHybrid passive controlTLCDbusinessSettore ICAR/08 - Scienza Delle Costruzioni
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Analysis and design of elastic plastic structures subjected to dynamic loads

In the last decades, the concept of “optimization” has reached considerable value in many different fields of scientific research and, in particular, it has assumed great importance in the field of structural mechanics. The present study describes and shows the scientific path followed in the three years of doctoral studies. The state of the art concerning the optimization of elastic plastic structures subjected to quasi-static loads was already well established at the beginning of the Ph.D. course. Actually, it was already faced the study of structures subjected to quasi-static cyclic loads able to ensure different structural behaviors in relation to different intensity levels of the appli…

Optimal designElastic perfectly plastic structureSeismic loadingLimited ductilityMinimum volumeBucklingOptimal design; Continuous and discrete variables; Seismic loading; Element Slenderness; Limited ductility; Buckling; P-Delta effects; Minimum volume; Probabilistic dynamic shakedown; Elastic perfectly plastic structures;Continuous and discrete variableElement SlenderneSettore ICAR/08 - Scienza Delle CostruzioniP-Delta effectProbabilistic dynamic shakedown
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