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Fen Management Handbook - Scottish Natural Heritage

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environmental variables, and therefore a refined understanding of the functioning<br />

of the site. For example, the independent variables of soil water level or nutrient<br />

status might be used in an attempt to explain plant species distribution quantified<br />

through geo-statistical analysis. Modelling can also be used to predict the impact<br />

of management regimes, and to check for deviations which might represent impacts<br />

caused by one or more sources. There are two main types of modelling.<br />

Empirical modelling is a relatively straightforward form of modelling which is used<br />

to assess the degree of dependence of one variable on another by experimental<br />

transformation of the independent variable(s) through application of mathematical<br />

functions in an attempt to synthesise the behaviour of the dependent variable. In<br />

simple terms, it can be seen that there is a great deal of similarity between the lines,<br />

but there are also some periods where the lines diverge. It can be concluded that<br />

the behaviour of the soil water level is strongly dependent on rainfall, but that there<br />

are also some other factors which have an influence.<br />

Modelling and output of graphs such as this is also useful in highlighting the periods<br />

when the soil water level behaviour is not explained by variations in rainfall.<br />

The illustration below depicts a time-series graph showing hourly soil water level<br />

measurements for a dipwell (BD2a) at Cors Bodeilio on Anglesey, and whether<br />

there is more or less than average rainfall (cumulative difference from average<br />

rainfall (independent variable) over a three month period.<br />

Process modelling is a more exacting form of modelling which involves:<br />

236<br />

i. development of a detailed understanding of the important physical processes<br />

within a system;<br />

ii. development of mathematical equations to represent these processes<br />

directly;<br />

iii. use of these equations with values for the independent values to simulate the<br />

dependent variable(s).<br />

Process models can be one-, two- or three-dimensional, and can simulate either<br />

average conditions at an instant (termed ‘steady-state’) or the progression of<br />

conditions through time (termed ‘time-variant’).<br />

A good process model will be more robust than an empirical model in terms of its<br />

ability to simulate conditions beyond the range experienced during the monitoring

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