The pressure (
p)-train (ε) curve of undisturbed clay in a consolidation prodess can be expressed in the elastically consolidated region (over-consolidated region) and the plastically consolidated region (normally consolidated region) by the equations,
p=α'ε(elastically consolidated region;0≤ε≤εy, ),
p=α(ε
max-ε)
-β (plastically consolidated region;εy≤ε),
where εy is the yield strain and ε
max is the strain when the void ratio (
e) of clay becomes minimum.
Using these relationships, the void ratio-ressure line of undisturbed clay is analytically shown as a straight line on a double logarithmic scale in each region. The inclination of the elastic consolidation line (
Ce) is expressed as,
Ce=1-
ey/
e0, where
ey is the yield void ratio and
e0 is the initial void ratio. The inclination of the plastic consolidation line (
Cp) is expressed as,
Cp=1/β. These straight line relationships were cofirmed by the consolidation tests using several undisturbed marine clays. Furthermore, the relationships were obtained from test results such as,
ey=0.9544 and
Cp=0.268 (1-0.404/
ey).
Considering the straight line relationship in the plastically consolidated region, the ultimate settlement of clay layer (
S) is expressed by the equation,
S=
ey/1+
eyH [1-(1+Δ
p/py)-
Cp],
where
H is the thickness of the clay layer, Δ
p is the load increment and
py is the consolidation yield pressure.Substitution of the test results into the above equation gives,
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The ultimate settlement of a normally consolidated marine clay layer can be easily determined from this equation, taking the effective overburden pressure as the value of
py. The calculated value of the ultimate settlement agrees well with the observed value for a certain sample of reclaimed land.
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