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The impact of urban groundwater upon surface water - eTheses ...

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MONITORING NETWORKS AND METHODS<br />

<strong>The</strong> value used was for a Hudson River sand (Clark, 1966) with a moisture content <strong>of</strong> 30%<br />

and a value <strong>of</strong> 3.94 x 10 -3 cal.cm -1 s -1 . o C -1 (1.65 x 10 -2 J.cm -1 .s -1 .K -1 ). This may be compared<br />

with the value <strong>of</strong> 2.3 x 10 -3 cal.cm -1 s -1 o C -1 (9.62 x 10 -3 J.cm -1 .s -1 .K -1 ) used by Silliman (1995).<br />

Equation 1 may be solved for the following boundary conditions (Figure 4.6)<br />

Tz=T0 at Z=0 and Tz=TL at Z=L<br />

River<br />

Riverbe<br />

Sediment<br />

Aquifer<br />

L<br />

z<br />

T0<br />

Tz<br />

TL<br />

Figure 4.6 Schematic diagram representing variables in the steady state temperature<br />

calculation<br />

Tz = the temperature at depth z<br />

T0 = the uppermost temperature measurement<br />

TL = the lowermost temperature measurement<br />

L = the length <strong>of</strong> the vertical section over which temperature measurements extend<br />

<strong>The</strong> solution is:<br />

91<br />

-<br />

+<br />

Vz

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