21.01.2013 Views

chapter 4: temperature inside the landfill

chapter 4: temperature inside the landfill

chapter 4: temperature inside the landfill

SHOW MORE
SHOW LESS

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

<strong>the</strong> waste. This phenomenon declines once waste starts to settle and collapse due to<br />

biodegradation. Fur<strong>the</strong>rmore, because of <strong>the</strong> channeling, internal storage capacity of <strong>the</strong> <strong>landfill</strong><br />

is not effectively used. If all <strong>the</strong> absorptive capacity of <strong>the</strong> waste is used, leachate quantity<br />

produced will be less and leachate generation will occur around <strong>the</strong> time predicted by <strong>the</strong> models<br />

and better management practices can be planned and applied to manage it. The reduction in<br />

leachate quantity will minimize <strong>the</strong> cost of onsite storage, transportation and offsite treatment of<br />

<strong>the</strong> leachate (Reinhart and Townsend, 1998).<br />

2.3.1 Unsaturated leachate flow<br />

The moisture movement <strong>inside</strong> a <strong>landfill</strong> is generally <strong>the</strong> unsaturated flow except some<br />

instances such as leachate ponding on <strong>the</strong> <strong>landfill</strong> bottom (Reinhart and Townsend, 1998). The<br />

hydraulic conductivity in <strong>landfill</strong>s is governed by <strong>the</strong> suction head, and <strong>the</strong>refore <strong>the</strong> moisture<br />

content. Darcy’s law for one-dimensional downward flow in unsaturated zone is as follows<br />

(Reinhart and Townsend, 1998):<br />

∂θ<br />

q = −K<br />

( θ ) − D(<br />

θ )<br />

∂Z<br />

Where, q is <strong>the</strong> volumetric flow rate per unit surface area, K is <strong>the</strong> hydraulic conductivity,<br />

and D is <strong>the</strong> diffusion coefficient.<br />

The continuity equation is expressed as:<br />

∂θ<br />

∂q<br />

+ = 0<br />

∂t<br />

∂t<br />

Combining <strong>the</strong> above two equations, Richard’s Equation is obtained:<br />

8<br />

(2-3)<br />

(2-4)

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!