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f
f
cc
c
E
=
(7. 51)
2
ε
cu
f
EE
2
c
ε=
(7. 52)
t
c
2
7.3.2.2 Eccentric Model Based on Mander Equations
The ultimate eccentric or partially confined strength f cc is de termined from
Equation (7.47) and is paired with the correspon din g strain ε cc to construct a
Mander eccentric curve. The corresponding strain ε cc is given by
f
f
cc
ε=ε + −
15
1
(7. 53)
cc
co
c
and the ultimate strain ε cu corresponding to a specific eccentricity will be deter-
mined from a linear function between the ultimate point of the fully confined con-
crete ( f cu , ε cu ) and the ultimate point of unconfined concrete f cu 0 , ε cu 0 = 0.003, as seen
in Figure 7.9.
1
E
E
r
sec
r
ε−
f
f
cu
cu
0
sec,
u
ε=ε
−+
r
1
E
=
(7. 54)
c
cu
cc
sec,
u
0.003
+
1
cu
ε
cu
cc
f cc
c
f cu
ε co
0.003
ε cc
ε cc
ε cu
ε cu
FIGURE 7.9
Eccentricity-based confined Mander model.
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