Innovative numerical methods based on SFEM and IGA for computing stress concentrations in isotropic plates with discontinuities
Abstract
The stress concentration in discontinuous zones is known to be a significant issue in mechanics, since the presence of a discontinuity, even in a simple structure model, makes it complicated to analyze. To this end, the application of numerical methods would require a sufficiently fine mesh for a realistic prediction of stresses around critical zones as cracks or discontinuities. Despite the large effort related to the finite element method as numerical approach to predict stress concentrations, results are still not satisfactory. In this work we propose two innovative numerical approaches to determine the stress concentration factors, with a reduced computational cost. A strong formulation finite element method, its localized version, and the isogeometric approach, are herein applied to study some classical examples, as the plane stress plates with circular holes, U-holes, or V-notches. All the numerical results obtained with both approaches in terms of stress distribution and stress concentration factors are compared to the theoretical and experimental predictions available in the literature and the numerical solutions found with finite element method. A very good agreement between the numerical and the reference results confirms the potentials and accuracy of the proposed methodologies to capture the stress concentrations in fracture mechanics, also for coarse mesh discretizations.
Autore Pugliese
Tutti gli autori
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Dimitri R. , Fantuzzi N. , Tornabene F. , Zavarise G.
Titolo volume/Rivista
INTERNATIONAL JOURNAL OF MECHANICAL SCIENCES
Anno di pubblicazione
2016
ISSN
0020-7403
ISBN
Non Disponibile
Numero di citazioni Wos
11
Ultimo Aggiornamento Citazioni
28/04/2018
Numero di citazioni Scopus
12
Ultimo Aggiornamento Citazioni
28/04/2018
Settori ERC
Non Disponibile
Codici ASJC
Non Disponibile
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