Civil Engineering Reference
In-Depth Information
Fig. 6.12 V test - f Rm response; f Rm =(f R1 + f R3 )/2
V fu ¼ k f
0
:
7 n 0
:
18 f R3 b d V su
with
:
k f ¼ 1
:
13
; n ¼ 1
:
81
;
b ¼ 90 mm for all beams
k f
0
:
7 n 0
:
18 f R3 ¼ s ¼ 0
:
26 f R3
6@200 mm 1
For the particular case of beam V18 (M-
ϕ
6), with
ϕ
leg:
0
:
26 f R3 b d V su ¼ 23511 ð N Þ
23511
b d ¼
23511N
90 mm 307
0
:
26 f R3 ¼
98 mm ¼ 0
:
85
:
values for all the beams with stirrups are reported in Table 6.4 .
In Fig. 6.11 a linear tendency was observed. In Fig. 6.12 , the same tendency was
analyzed but using an average residual
Equivalent
τ
exure tensile strength f Rm =(f R1 + f R3 )/2
instead of f R3 , and a better correlation was obtained for medium strength concretes
(see continuous green line). This linear dependency was found with no in
fl
fl
uence of
Table 6.4 Equivalent ˄ -values for all the beams with stirrups
Reference
Beam ID
d (mm)
Transverse reinforcement
V su (N)
˄
=V su /b
·
d
ϕ 8@150 mm 1
V11
M- ϕ 8
307.98
leg
55,730
2.010592
8@150 mm 1
V17
H-
ϕ
8
307.98
ϕ
leg
55,730
2.010592
6@200 mm 1
V18
M-
ϕ
6
307.98
ϕ
leg
23,511
0.848215
ϕ 6@200 mm 1
H- ϕ 6
V19
297.98
leg
22,748
0.848230
6@200 mm 1
V20
L-
ϕ
6
297.98
ϕ
leg
22,748
0.848230
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