2010
DOI: 10.1016/j.cemconres.2009.09.024
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Influence of free water on the quasi-static and dynamic strength of concrete in confined compression tests

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Cited by 99 publications
(67 citation statements)
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“…When the ring and the specimen are of the same lengths, and if friction is neglected, the elastic cylinder can be considered in a plane stress state similar to that described by Lamé's cell. Reference [34] has also shown that if the ring is longer than the specimen, Lamé's solution is an inaccurate approximation. In this paper, the ring carrying the passive confinement is plastified.…”
Section: Dynamic Triaxial Set-upmentioning
confidence: 99%
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“…When the ring and the specimen are of the same lengths, and if friction is neglected, the elastic cylinder can be considered in a plane stress state similar to that described by Lamé's cell. Reference [34] has also shown that if the ring is longer than the specimen, Lamé's solution is an inaccurate approximation. In this paper, the ring carrying the passive confinement is plastified.…”
Section: Dynamic Triaxial Set-upmentioning
confidence: 99%
“…Several authors, as [34], have used an elastic ring longer than the specimen. In this case the determination of the lateral stress requires some gauges along the height of the ring, numerical modeling or approximations so as to deduce, from the shape of the ring, the pressure distribution along the inner diameter of the cylinder.…”
Section: Dynamic Triaxial Set-upmentioning
confidence: 99%
“…The cylindrical samples of MB50 microconcrete were 29 mm in diameter and 40 mm in length and the steel confining ring was 60 mm in outer diameter and 45 mm long (Table 2) [7]. In the present work, the confining ring and the sample used for testing R30A7 concrete are larger ones.…”
Section: Specimen Sizementioning
confidence: 98%
“…Furthermore, strain-gauges glued on the ring provide the circumferential (hoop) strain used to estimate the level of internal radial stress σ S rr and strain ε S rr within the specimen according to the data processing proposed by [2,6,7]. In particular, the calculation of the mean radial stress σ S rr within the specimen is calculated as function of the external hoop strain ε (z=0) θθ , the shortening of the specimen (of length h) deduced by the axial strain, and the defect of symmetry (δ z ) that could result from an initial imperfect positioning or a slip of the specimen inside the ring during the test.…”
Section: Processing Methodsmentioning
confidence: 99%
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