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an engineering geological characterisation of tropical clays - GBV

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144<br />

Table 7.22. Derived classification <strong>of</strong> relative degree <strong>of</strong> swelling <strong>of</strong> black<br />

<strong>clays</strong> based on percentage swelling (after author, 2003).<br />

P (kPa) S (%) Swelling degree<br />

0-2,5 100-75 high<br />

2,5-10 75-30,0 moderate<br />

10-50,0 30-10,0 low<br />

> 50,0 < 10 very low<br />

A correlation between percentage swelling <strong>an</strong>d corresponding load decrements (expressed as<br />

percentage <strong>of</strong> respective swelling pressures) for the individual soil samples is presented<br />

diagrammatically in Fig. (7.35). The variation is generally logarithmic with a very strong<br />

correlation (R = 0,99 – 1,0).<br />

Individual samples: S (%) vs P (%)<br />

120<br />

Loading P (%)<br />

100<br />

80<br />

60<br />

40<br />

R 2 = 0,98<br />

R 2 = 0,99<br />

R 2 = 1,0<br />

SA2-70cm<br />

SB1-70cm<br />

SC25-50cm<br />

SC29-50cm<br />

Logarithmic SA2-70cm<br />

Logarithmic SB1-70cm<br />

20<br />

0<br />

R 2 = 1,0<br />

0 50 100 150<br />

Logarithmic SC25-50cm<br />

Logarithmic SC29-50cm<br />

Swelling S (%)<br />

Figure 7.35. Correlation between percentage swelling <strong>an</strong>d percent loading pressure <strong>of</strong><br />

individual black clay samples.<br />

Results <strong>of</strong> <strong>an</strong> overall correlation combining results <strong>of</strong> all samples tested are presented Fig.<br />

(7.36). The relationship between percentage swelling <strong>an</strong>d extent <strong>of</strong> loading is once again<br />

logarithmic (Fig. 7.36a) with a very strong correlation (R = 0,995), <strong>an</strong>d could be summarised<br />

by <strong>an</strong> overall equation, i.e.<br />

P = -22,3Ln(S) + 100,8 (7.49)<br />

where P = extent <strong>of</strong> loading (%)<br />

S = cumulative swelling (%)

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