An efficient numerical modeling of concrete composites requires both the definition of the correct geometrical reconstruction of samples and the development of a sound model for the service and ultimate loads. This work proposes a procedure (characterized by the adoption of laser scanner techniques combined with CAD, X-ray computed tomography, and a particle random disposition algorithm) for reproducing a finite element model of concrete at the mesoscale in terms of particle packing and representation of material heterogeneities, together with a nonlinear constitutive characterization developed in the framework of nonassociated plasticity coupled with damage. The approach is validated against a typical experiment of structural collapse of concrete samples subjected to uniaxial compression, where the cement paste fails under aggregates confinement.
An efficient geometric reconstruction of mesoscale concrete structures accounting for confinement scenarios
Mazzucco G.;Pomaro B.;Xotta G.;Salomoni V. A.;Majorana C. E.
2020
Abstract
An efficient numerical modeling of concrete composites requires both the definition of the correct geometrical reconstruction of samples and the development of a sound model for the service and ultimate loads. This work proposes a procedure (characterized by the adoption of laser scanner techniques combined with CAD, X-ray computed tomography, and a particle random disposition algorithm) for reproducing a finite element model of concrete at the mesoscale in terms of particle packing and representation of material heterogeneities, together with a nonlinear constitutive characterization developed in the framework of nonassociated plasticity coupled with damage. The approach is validated against a typical experiment of structural collapse of concrete samples subjected to uniaxial compression, where the cement paste fails under aggregates confinement.File | Dimensione | Formato | |
---|---|---|---|
JMC1801(7)-30675.pdf
non disponibili
Tipologia:
Published (publisher's version)
Licenza:
Accesso privato - non pubblico
Dimensione
3.65 MB
Formato
Adobe PDF
|
3.65 MB | Adobe PDF | Visualizza/Apri Richiedi una copia |
Pubblicazioni consigliate
I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.