Civil Engineering Reference
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ξ 2
factor to allow for the geometry of the compression member and the strain in the
confining reinforcement according to Equation 7.23.
f cc
f c
α 1
1
:
17
0
:
2 ?
(7.21)
N bal
N u
0
:
8 ? f cc ? A
N u
ξ 1
1
(7.22)
l 0
D 1
ξ 2 1 : 15 0 : 06 ? ρ ε 0 : 01 0 : 012 ? ρ ε
?
(7.23)
ρ ε ε ju
ε c2
(7.24)
where:
f c compressive strength of concrete subjected to uniaxial loading
ρ ε strain coef cient.
In order to determine the theoretically admissible axial load N u , the relative angle θ must
be calculated iteratively within the permissible range of answers by equating the two
expressions (7.19) and (7.20) solved for N u .
Figure 7.7 compares the theoretical load-carrying capacity calculated using the modified
expressions (7.19) and (7.20) of Jiang with the results of the experimental studies of
Fitzwilliam and Bisby [136] as well as Ranger and Bisby [137]. In their tests on
Fig. 7.7 Comparison of the modi ed approach of Jiang for member loadbearing capacity with the
results of the experimental studies by Fitzwilliam and Bisby [136] and Ranger and Bisby [137]
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