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Da is the denitrification rate (mg N kg −1 soil d −1 ) and Dp is the potential denitrification<br />

(mg N kg −1 soil d −1 ). The denitrification potential can be either a long term denitrification<br />

potential or a Denitrifying Enzyme Activity (DEA). fN is a nitrate dimensionless<br />

function, where N is the actual nitrate soil content (mg N kg −1 soil) and K is the nitrate<br />

soil content (mg N kg −1 soil) when fN =0.5. fS is a dimensionless function of water<br />

saturation, where S is the WFPS, St the WFPS threshold below which denitrification does<br />

not occur and Sm the maximal WFPS (in our case Sm = 1). fT is a dimensionless<br />

function of the soil temperature T (ºC), Tr is the reference temperature when the potential<br />

denitrification Dp was determined, and Q10 is the increase factor for a temperature<br />

increase of 10ºC. This function has a specific from in NEMIS, where two different Q10<br />

are used for two ranges of temperature:<br />

ref<br />

T −Tr<br />

10<br />

10<br />

fT = fT * Q<br />

----<br />

20<br />

Equation 1.9<br />

The disadvantage of this model is that it requires a potential denitrification rate. As the<br />

database was constructed using actual denitrification rates it was not possible to use this<br />

method. In addition it would have defeated the purpose of using existing data to create a<br />

denitrification model. The model has been tested by several authors and can perfrom<br />

quite well when calibrated for a specific site (Heinen, 2006b) but the model does not<br />

perfrom as well when applied over a range of different soil types with the same parameter<br />

set (Oehler 2010).<br />

1.5.3. Colbourn (1992)<br />

Colbourn (1992) developed a simplified model based on the moisture content,<br />

temperature and nitrate available. The model was derived empirically based on published<br />

data. The drawback of the model is that it does not take account of the effect of carbon on<br />

the denitrification rate.<br />

R dn<br />

= exp ( 0.<br />

71+<br />

0.<br />

5N<br />

) * exp (0.1 S + 0.1T<br />

- 8.3)<br />

---- Equation 1.10

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