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research article

Verification of deflections and cracking of RC flat slabs with numerical and analytical approaches

Ravasini, Simone
•
Vecchi, Francesca
•
Belletti, Beatrice
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March 15, 2023
Engineering Structures

The Serviceability Limit States (SLS) of reinforced concrete structures, where cracking and deflection limits are verified in the design process, are directly related to time-dependent properties of concrete. In this study, the effects of creep and shrinkage of concrete, implemented in a Finite Element Model for Non-Linear Analysis, are in-deeply investigated for reinforced concrete flat slabs at SLS and used as basis for the development of an analytical framework. In particular, the paper focuses on: (i) the description of the FE model, (ii) the comparison between the numerical and experimental results of some reinforced concrete (RC) flat slab tests from literature characterized by different mechanical properties, span-to-depth ratios, boundary conditions and loading histories and (iii) the development of an analytical framework for the evaluation of long term-term deflections and crack openings in hogging regions of flat slabs near columns. Based on the findings, useful insights for the evaluation of the long term-term deflections and crack opening in the context of Serviceability Limit States are provided for practical purposes.

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Type
research article
DOI
10.1016/j.engstruct.2023.115926
Web of Science ID

WOS:000959881100001

Author(s)
Ravasini, Simone
Vecchi, Francesca
Belletti, Beatrice
Muttoni, Aurelio  
Date Issued

2023-03-15

Publisher

ELSEVIER SCI LTD

Published in
Engineering Structures
Volume

284

Article Number

115926

Subjects

Engineering, Civil

•

Engineering

•

creep

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shrinkage

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finite element

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reinforced concrete

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flat slabs

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structural analysis

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serviceability limit state

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analytical framework

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time-dependent analysis

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compressive membrane action

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punching shear resistance

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concrete creep

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solidification theory

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strength

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model

Editorial or Peer reviewed

REVIEWED

Written at

EPFL

EPFL units
IBETON  
Available on Infoscience
April 24, 2023
Use this identifier to reference this record
https://infoscience.epfl.ch/handle/20.500.14299/197076
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