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92<br />

R.A. Hufbauer and M.E. Torchin<br />

hybridization may increase genetic variation in resource allocation, providing<br />

variants that shunt resources away from defense (e.g., Floate et al. 1993; Fritz<br />

et al. 2001). These variants may be strongly selected for in a novel environment<br />

lacking enemies. Therefore, hybridization may promote the evolutionary<br />

response predicted by the evolution of increased competitive ability<br />

hypothesis. Similarly, hybridization may provide the variation necessary to<br />

respond to selection imposed by changes in the competitive regime associated<br />

with the new range (Table 6.2, hypothesis 8a).<br />

Clearly, the variables that transform with introduction to a new range (e.g.,<br />

enemies, competitors, mutualists, genetic variation) can all change at once,<br />

and should be considered together. Figure 6.3 illustrates a simple conceptual<br />

model for how invasiveness may vary with three of these variables.We predict<br />

that in many cases, invasiveness will increase with release from enemies and<br />

competitors, and with an increase in genetic variation. The speed and direction<br />

of adaptive evolution will be influenced by extrinsic factors (e.g., enemies<br />

and competitors) and intrinsic factors (e.g., genetic diversity). Thus, the<br />

change depicted in invasiveness may be due to either ecological or evolutionary<br />

processes, or a combination of both. Of course, exceptions to the general<br />

trend shown in Fig. 6.3 are known to exist. For example, the Argentine ant<br />

(Linepithema humile) has accrued an advantage with loss of genetic variation<br />

(Tsutsui et al. 2000), although the change in natural enemies has yet to be evaluated<br />

in this case.<br />

Figure 6.3 can be used in two ways: knowing how enemies, competitors<br />

and genetic diversity differ between the native and introduced range, one can<br />

make initial predictions of relative invasiveness of species (e.g., whether R is<br />

greater or less than 1).Alternatively, using a measure of invasiveness based on<br />

the response ratio, we can make initial predictions of how these three variables<br />

might have changed between the native and introduced range with<br />

respect to the direction of change along the axes, and in some cases, the relative<br />

magnitude of change. Testing such predictions should provide new<br />

Fig. 6.3 Prediction of relative invasiveness<br />

when combining three of the<br />

variables likely to change with introductions<br />

(see text for further information)

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