Civil Engineering Reference
In-Depth Information
10.4.4 Bimoment section resistance
The bimoment section resistance of Class 1 and Class 2 equal-flanged I-sections
B
Rd
,12
is given by equation 10.61. The bimoment section resistance of a Class 3
equal-flanged I-section can be approximated by using
B
Rd
,3
=
B
y
+
(
B
p
−
B
y
)(
14
−
λ)/
4
(10.74)
in which
B
y
is the first yield bimoment given by equation 10.59. The bimoment
section resistance of a Class 4 equal-flanged I-section can be approximated by
using
B
Rd
,4
=
B
y
(
14
/λ)
(10.75)
These equations may also be used for the bimoment section resistances of other
open sections by using their fully plastic bimoments
B
p
[18] or first yield bimo-
ments
B
y
.Alternatively,thebimomentsectionresistancesofotherClass1,Class2,
or Class 3 open sections can be conservatively approximated by using
B
Rd
,123
=
B
y
(10.76)
andthebimomentsectionresistancesofotherClass4opensectionscanbeapprox-
imated using equation 10.75.
Itisconservativetoignorebimomentsinhollowsectionmembers,andsothere
is no need to consider their bimoment section resistances.
10.4.5Plastic design
The use of plastic design should be limited to Class 1 members which have suf-
ficient ductility to reach the plastic collapse mechanism. Plastic design should be
carried out by using plastic analysis to determine the plastic collapse load factor
α
x
(see Section 10.3.3.3), and then checking that
1
≤
α
x
(10.77)
10.4.6 First hinge design
The use of first hinge design should be limited to Class 1 and Class 2 members
in which the first hinge of a collapse mechanism can form. The design uniform
torques
T
t
and bimoments
B
can be determined by using elastic analysis, and the
member is satisfactory if
2
2
T
t
T
t
,
Rd
,2
B
B
Rd
,2
+
≤
1
(10.78)
issatisfiedatallpointsalongthemember.Thefirsthingemethodismoreconserva-
tivethanplasticdesign,andmoredifficulttousebecauseelasticmemberanalysis
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