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Hydro-Mechanical Properties of an Unsaturated Frictional Material

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176CHAPTER 8. NEW SWCC MODEL FOR SAND INCLUDING SCANNING CURVES<br />

Volumetric water content (%)<br />

Volumetric water content (%)<br />

50<br />

40<br />

30<br />

20<br />

10<br />

0<br />

TDR/T 70 mm TDR/T 160 mm 260 mm Flow rate = 30 ml/min<br />

TDR/T 360 mm New model curve fit TDR/T<br />

Tr<strong>an</strong>sient state column test I<br />

50 0 1 2 3 4 5<br />

40<br />

30<br />

20<br />

10<br />

0<br />

Suction (kPa) specimen Initial void ratio = 0.89 Loose<br />

Flow rate = 100 ml/min<br />

0 1 2 3 4 5<br />

Suction (kPa)<br />

state column test I Loose specimen Initial void ratio = 0.89 1st imbibition Tr<strong>an</strong>sient<br />

2nd imbibition<br />

Figure 8.4: Experimental imbibition results (1 st imbibition, 2 nd imbibition) <strong>an</strong>d new SWCC<br />

model best fit (loose specimen, tr<strong>an</strong>sient state s<strong>an</strong>d column test)<br />

depth are given in Fig. 8.4 for loose specimen (see also Fig. E.4 in Appenidx). The tensiometer<br />

<strong>an</strong>d TDR sensor measurements observed for loose specimen during 1 st imbibition in a depth<br />

<strong>of</strong> 70 mm (TDR/T70 mm) were excluded from the examination, because they show untypical<br />

behavior (measurements are therefore given in grey color in Fig. 8.4). The individual expo-<br />

nential fits to each cross-section <strong>of</strong> the data reveal the influence <strong>of</strong> initial imbibition suction<br />

s0. An exemplary comparison <strong>of</strong> the parameters is given in Tab. 8.2 for the 2 nd imbibition<br />

process <strong>of</strong> the loose specimen. It is shown that three <strong>of</strong> the estimated parameters are not<br />

sufficiently different for different depth:<br />

- Parameter β0 that is equal to the saturated volumetric water content <strong>an</strong>d that should be<br />

equal under saturated condition in each depth. The saturated volumetric water content<br />

is approximately θs = 38.5% that is similar to β0.<br />

- Parameter β1 that influences the slope <strong>of</strong> the curve <strong>an</strong>d is in all depth approximately<br />

β1 = −5.

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