Civil Engineering Reference
In-Depth Information
Table 4.6 Shear contributions (%) due to stirrups, concrete and bers according to the current
design codes (without safety factors)
Specimen ID EHE08 EC2 + RILEM MC2010
Stirrups Concrete Fibers Stirrups Concrete Fibers Stirrups Concrete Fibers
HF600TR/1
46
33
21
74
0
26
47
53
HF600TR/2
46
33
21
74
0
26
47
53
H600TR/3
58
42
0
100
0
0
56
44
0
HF600/4
0
63
37
0
61
39
0
100
HF600/5
0
63
37
0
61
39
0
100
HF400h/6
0
63
37
0
61
39
0
100
HF400/7
0
64
36
0
62
38
0
100
HF400/8
0
64
36
0
62
38
0
100
HF260/9
0
68
32
0
66
34
0
100
4.4.4.1 Flange Effect on Shear Strength
Some authors [ 14
18 ] have studied the effect of
fl
ange width on shear capacity with
-
and T-beams. Zsutty [ 17 ] proposed an equation to calculate the shear carried by
concrete with a factor h f (
I
ange thickness). However he considered it reasonable to
ignore the strengthening effect of the
fl
ange for design purposes. Current Design
Codes do not include this effect in their formulation for plain concrete members.
However, in the RILEM model factor (k f ) takes into account the
fl
fl
ange contribution
to shear due to
bers appearing.
The k f factor in Codes EHE08 and RILEM, which takes into account
ange
contribution in the T-sections calculated by the formula in Introduction to Part III,
is equal to 1 for rectangular sections and increases when there is a
fl
fl
ange. With the
cases presented here, k f is equal to 1.5 for
fl
ange widths of up to 400 mm and we
detected no
fl
ange effect among the beams in the present study with
fl
ange widths
of these sizes. In contrast, k f equaled 1.35 for the smallest
fl
ange width tested
(260 mm).
In Fig. 4.13 , the EC2 safety margins were plotted for the steel
ber-only beams.
In this graph, the theoretical values were obtained with the EC2 formulations, and
the RILEM proposal was added to evaluate the shear contribution due to steel
bers
(EC2 formulations do not include the k f factor, but it is included in RILEM). Four
different options were therefore calculated:
1. k f = 1.5.
2. k f =1.
3. k f was applied exactly as proposed in the RILEM approach.
4. k f was applied as proposed in the RILEM approach, but without its limitations
(see Introduction to Part III).
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