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GPS-X Technical Reference

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Attached Growth Models 218<br />

TRICKLING FILTER MODEL<br />

Introduction<br />

The trickling filter model is available in all the libraries, using the same biological<br />

reactions found in the suspended-growth models in the appropriate library. The model<br />

can predict the extent of carbon and nitrogen removal (by uptake or oxidation) and<br />

denitrification, and phosphorus uptake and release (in the CNP library). This model<br />

incorporates the growth kinetics and transport processes for the corresponding state<br />

variables. The profiles of the various components through the biofilm are modelled so<br />

that different environments (aerobic, anoxic and anaerobic) can exist within the biofilm.<br />

To reduce the complexity of the model, some assumptions are necessary. The limitations<br />

of this model concern the hydraulics of the trickling filter and the biofilm itself. The<br />

model assumes that the flow rate and solids loading to the filter can always be processed;<br />

that is, clogging and head losses through the filter are not modelled. Also the maximum<br />

thickness of the biofilm is not calculated, rather the user specifies it. This assumption was<br />

made because there are little or no data available for calibration/verification of the<br />

maximum film thickness calculations. It is assumed that there is equal flow distribution<br />

over the entire surface area of the trickling filter and the media inside the trickling filter.<br />

The effect of the rotation speed of the rotary distributor is neglected.<br />

The dimensions of the trickling filter model are larger than the suspended-growth models<br />

since the state variables are now modelled through the film as well as down through the<br />

trickling filter. The suspended-growth models only considered the state variables along<br />

the reactor (1-dimensional). The additional dimension in the biofilm has some impact on<br />

the simulation speed; therefore, more time is required when using this model.<br />

Improvements to the speed of this model have been made by integrating the state<br />

variables with different frequencies. For example, the particulate components were found<br />

to change more slowly than the soluble components since they are diffusing through the<br />

biofilm. Therefore, the integration of the soluble components was handled differently<br />

from the particulate components (see Figure 7-3).<br />

Conceptual Model<br />

The trickling filter is divided into ‘n’ horizontal sections (default is six sections) each<br />

representing a cross-section of the trickling filter at a different depth. The transfer of the<br />

state variables between each of these horizontal sections through the liquid film is<br />

through liquid flow. The biofilm in each of these horizontal sections is modelled as a<br />

number of layers (default is one layer for the liquid film on top of five layers for the<br />

biofilm). The transfer of soluble state variables between each of these layers is by<br />

diffusion only. Particulate variables have a certain physical volume associated with them<br />

and can be displaced into the neighbouring layer by growth processes.<br />

<strong>GPS</strong>-X <strong>Technical</strong> <strong>Reference</strong>

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