0000000000532257

AUTHOR

G Failla

showing 8 related works from this author

Stability analysis of a non-local column with non-central interactions

2012

Stability Crtitical Load Non-local Interactions
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Non-local finite element method for the analysis of elastic continuum with long-range central interactions.

2009

In this paper the Finite Element Method (FEM) for the mechanically-based non-local elastic continuum model is proposed. In such a model non-adjacent elements are considered mutually interacting by means of central body forces that are monotonically decreasing with their interdistance and proportional to the product of the interacting volume elements. The resulting governing equation is an integro-differential one and for such a model both kinematical and mechanical boundary conditions are exactly coincident with the classical boundary conditions of the continuum mechanics. The solution of the integro-differential problem is framed in the paper by the finite element method. Finally, the solu…

Non-local elasticityfinite element methodlong-range interactionSettore ICAR/08 - Scienza Delle Costruzioni
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Non-stationary response of fractionally-damped viscoelastic systems

2011

fractional systemnon-stationary response
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Pretreatment quality of life and functional status assessment significantly predict survival of elderly patients with advanced non-small-cell lung ca…

2005

Purpose To study the prognostic value for overall survival of baseline assessment of functional status, comorbidity, and quality of life (QoL) in elderly patients with advanced non—small-cell lung cancer treated with chemotherapy. Patients and Methods Data from 566 patients enrolled onto the phase III randomized Multicenter Italian Lung Cancer in the Elderly Study (MILES) study were analyzed. Functional status was measured as activities of daily living (ADL) and instrumental ADL (IADL). The presence of comorbidity was assessed with a checklist of 33 items; items 29 and 30 of the European Organisation for Research and Treatment of Cancer (EORTC) core questionnaire QLQ-C30 (EORTC QLQ-C30) wer…

MaleCancer Researchmedicine.medical_specialtyLung NeoplasmsActivities of daily livingHealth StatuscarcinomaVinblastineVinorelbineDeoxycytidineolder peopleQuality of lifeInstrumental activitieCarcinoma Non-Small-Cell LungInternal medicineActivities of Daily LivingAntineoplastic Combined Chemotherapy ProtocolsmedicineHumansLung cancerAgedAged 80 and overvalidationProportional hazards modelbusiness.industryQLQ-C30Age FactorsCancerVinorelbineclinical trialPrognosismedicine.diseaseGemcitabineComorbidityhumanitiescomorbidityOncologyQuartileQuality of LifePhysical therapyimpactGeriatric oncologyFemalebusinessRandomized-trialmedicine.drug
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The Fractionally-damped Duffing Oscillator under Gaussian white noise

2012

fractional calculus gaussian white noise duffing
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A fractionally-damped duffing oscillator driven by stochastic agencies

2012

duffing oscillator fractionally-dampedSettore ICAR/08 - Scienza Delle Costruzioni
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A Wavelet-Galerkin Method for a 1D Elastic Continuum with Long- Range Interactions

2009

An elastic continuum model with long-range forces is addressed in this study. The model stems from a physically-based approach to non-local mechanics where non-adjacent volume elements exchange mutual central forces that depend on the relative displacement and on the product between the interacting volume elements; further, they are taken as proportional to a material dependent and distance-decaying function. Smooth-decay functions lead to integrodifferential equations while hypersingular, fractional-decay functions lead to a fractional differential equation of Marchaud type. In both cases the governing equations are solved by the Galerkin method with different sets of basis functions, amon…

Non-local elasticityweak formulation of elasticitylong-range interactionfractional calculusSettore ICAR/08 - Scienza Delle Costruzioni
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A fractional viscoelastic non-local Timoshenko beam

2014

Long-range interactions Fractional hereditary nano beams Non-local hereditarinessSettore ICAR/08 - Scienza Delle Costruzioni
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