Environmental Engineering Reference
In-Depth Information
Table 5. Dependencies among diversity values
Dependencies
1
TC <----> MC
TC1, TC2, TC3
<---->
MC1, MC2, MC3
TC4, TC5, TC6
<---->
MC4, MC5
2
MC <----> FC
MC1, MC2
<---->
FC1, FC2
MC3, MC4, MC5
<---->
FC3, FC4, FC5, FC6
3
FC <----> TP
FC1, FC2, FC4
<---->
TP1, TP2
FC3, FC5, FC6
<---->
TP3, TP4, TP5
4
TP <----> MP
TP1, TP3, TP5
<---->
MP1, MP2
TP2, TP4
<---->
MP3, MP4
5
TC <----> L
TC1, TC3
<---->
L1, L2, L3
TC2, TC4, TC5, TC6
<---->
L4, L5
6
L <----> TO
L1
<---->
TO1
L2, L3, L5
<---->
TO2
L4
<---->
TO3
7
TC <----> TO
TC1, TC3, TC5, TC6
<---->
TO1, TO2
TC2, TC4
<---->
TO3
Figure 8. Model without dependencies
pendency 1 between TC and MC (Table 2), node
TC is split and new labels for input and output
edges are created (Figure 9), allowing only fea-
sible combinations of TC and MC values. The
formal rules for edge labeling can be found in
(Vilkomir, et al., 2009).
To reflect dependency 2 from Table 5, node
MC must be split. The result with new edge labels
is shown in Figure 10. Note that that there is no
connection between a lower TC and upper MC
nodes. The reason is that this edge was labeled
with the empty set at step 2 of the algorithm ap-
plication. This means that a corresponding com-
bination of diversity values is impossible. Such
edges are considered as “dead” and are elimi-
nated at step 3 of the algorithm application.
Figure 11 models dependency 3 between FC
and TP nodes. Similar to the diagram in Figure
Figure 9. Model of dependency 1
 
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