Linking Specialisation and Stability of Plant ... - OPUS Würzburg
Linking Specialisation and Stability of Plant ... - OPUS Würzburg
Linking Specialisation and Stability of Plant ... - OPUS Würzburg
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76 contrasting specialisation-stability relationships<br />
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S = 0.4<br />
0.0 0.5 1.0<br />
0.0 0.5 1.0<br />
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S = 1<br />
0.0 0.5 1.0<br />
0.0 0.5 1.0<br />
P1/(P1+P2)<br />
A1/(A1+A2)<br />
Figure 4.3: Shapes <strong>of</strong> single domains <strong>of</strong> attraction. Each graph shows 2000<br />
combinations <strong>of</strong> initial densities plotted as the proportional densities<br />
<strong>of</strong> plant species 1 (<br />
P1<br />
P1+P2 ) <strong>and</strong> animal species 1 (<br />
A1<br />
A1+A2 )<br />
relative to the total population <strong>of</strong> plants <strong>and</strong> animals, respectively.<br />
Combinations <strong>of</strong> initial densities that led to the equilibrium<br />
with coexistence <strong>of</strong> all four species are shown in black,<br />
those that did not lead to the coexistence equilibrium are in grey.<br />
At the coexistence equilibrium, the densities <strong>of</strong> both plant species<br />
<strong>and</strong> both animal species were exactly equal, thus<br />
P1<br />
P1+P2 = 0.5<br />
<strong>and</strong><br />
A1<br />
A1+A2 = 0.5. The graphs show results for four degrees <strong>of</strong><br />
specialisation <strong>of</strong> mutualistic interactions (S). The degree <strong>of</strong> niche<br />
overlap <strong>of</strong> the two plant species was fixed at γ ik = 0.5, the degree<br />
<strong>of</strong> pollen carryover at B = 1. Note that this graph gives the<br />
impression that more initial values were sampled near the coexistence<br />
equilibrium, because a combination <strong>of</strong> two high plant<br />
or animal population densities results in the same proportional<br />
density <strong>of</strong> one species relative to the total as the combination <strong>of</strong><br />
two low absolute densities.<br />
sarily the case: depending on the measure <strong>of</strong> stability applied,<br />
different relationships between specialisation <strong>and</strong> stability <strong>of</strong>