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Hydro-Mechanical Properties of an Unsaturated Frictional Material

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66 CHAPTER 2. STATE OF THE ART<br />

- J<strong>an</strong>bu’s method (1969)<br />

J<strong>an</strong>bu (1969) proposed that the preconsolidation pressure c<strong>an</strong> be determined from the<br />

plot <strong>of</strong> t<strong>an</strong>gent modulus M versus effective vertical net stress (M − σ ′ ):<br />

M = ∆ε<br />

∆σ ′<br />

(2.27)<br />

where: ε is the strain <strong>an</strong>d σ ′ is the effective vertical net stress (see Fig. 2.32). He found<br />

a drop in stiffness modulus near the preconsolidation pressure signifying a breakdown<br />

<strong>of</strong> the structural resist<strong>an</strong>ce. He defined the preconsolidation pressure as the point just<br />

before the stiffness modulus levels out.<br />

A detailed review <strong>of</strong> evaluation <strong>of</strong> <strong>of</strong> the preconsolidation pressure <strong>an</strong>d a investigation <strong>of</strong> these<br />

various methods is given by Grozic et al. (2003). Investigations on silt (Rahardjo & Fredlund<br />

2003) showed, that soil has not only a memory with respect to effective stress, but also with<br />

respect to suction. In the present study the methods given by Casagr<strong>an</strong>de (1936) <strong>an</strong>d J<strong>an</strong>bu<br />

(1969) are used to estimate, if there is <strong>an</strong> influence <strong>of</strong> the applied matric suction on the stress<br />

history behavior <strong>of</strong> gr<strong>an</strong>ular material. The maximum stress to which the soil has been exposed<br />

(i.e. due to suction) is determined equivalent to the preconsolidation pressure <strong>an</strong>d called here<br />

yield stress ˜σ0.<br />

2.8 Summary<br />

This chapter summarizes import<strong>an</strong>t literature referring to unsaturated soils. In the beginning<br />

unsaturated soils are introduced <strong>an</strong>d differences in hydro-mech<strong>an</strong>ical behavior <strong>of</strong> several types<br />

<strong>of</strong> soils are given. Further stress state in saturated as well as unsaturated soils is explained.<br />

Several authors suggested single valued stress equations <strong>an</strong>d other authors suggested the<br />

approach <strong>of</strong> independent stress state variable for describing unsaturated soils. In the present<br />

study the approach <strong>of</strong> independent stress state variables is preferred <strong>an</strong>d used to perform<br />

experimental investigation on unsaturated s<strong>an</strong>d. That is the application <strong>of</strong> suction <strong>an</strong>d total<br />

net stress with reference to the air-pressure or water pressure.<br />

Phases in unsaturated soils as well as soil suction <strong>an</strong>d its components are discussed. In<br />

case <strong>of</strong> gr<strong>an</strong>ular materials as s<strong>an</strong>d the matric suction is the main component influencing its<br />

characteristics.<br />

The definition <strong>an</strong>d me<strong>an</strong>ing <strong>of</strong> both hydraulic functions, namely the soil-water character-<br />

istic curve <strong>an</strong>d unsaturated hydraulic conductivity function is given. Mainly the chapter is<br />

focused on the methods for determination <strong>of</strong> hydraulic functions. Most common methods are<br />

the one-step, multistep method <strong>an</strong>d the continuous flow experiment that are used tradition-<br />

ally in combination with inverse methods to determine hydraulic functions. However, in the<br />

present work parallel measurements <strong>of</strong> water content <strong>an</strong>d matric suction are carried out for<br />

the direct identification <strong>of</strong> hydraulic functions for drainage <strong>an</strong>d imbibition cycles.

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