Chapter 3 : Reservoir models - KU Leuven
Chapter 3 : Reservoir models - KU Leuven
Chapter 3 : Reservoir models - KU Leuven
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Figure 3.29 : Coordinate system used in the reservoir modelling system Remuli.<br />
This piecewise linear approach with a translation of the coordinate system also allows<br />
the incorporation of extra storage during the overflow event.<br />
The overflow can be modelled as one of the outflows, so that the total outflow Q out<br />
becomes :<br />
V<br />
Q Q Q<br />
( )<br />
V Q V<br />
V Q Q Q V<br />
out = through + over = m + mo = m + mo<br />
(3.14)<br />
V<br />
Q<br />
through<br />
m<br />
where Q m and Q mo are the maximum throughflow and maximum overflow respectively.<br />
Consequently both flows can be found as :<br />
Qm<br />
V V Qm<br />
= =<br />
Q + Q Q<br />
m<br />
m<br />
m<br />
mo<br />
out<br />
m<br />
(3.15)<br />
Q<br />
over<br />
Qmo<br />
V V Qmo<br />
= =<br />
Q + Q Q<br />
m<br />
m<br />
mo<br />
out<br />
(3.16)<br />
This approach of modelling different outflows from one reservoir using different linear<br />
relationships can be extended to more than two outflows. This makes it possible to<br />
handle more complex <strong>models</strong> where one reservoir can have more than one overflow.<br />
In this way it is not necessary to split up every sewer system into different reservoirs<br />
each with one overflow, nor is it necessary to perform the modelling of subcatchments<br />
with more than one overflow in several stages. These reservoirs with more than one<br />
overflow are not implemented yet, but it can be performed easily.<br />
3.32<br />
The influence of rainfall and model simplification on combined sewer system design