We consider the evolution of ecological specialization in a landscape with
two discrete habitat types connected by migration, for example, a plant-ins
ect system with two plant hosts. Using a quantitative genetic approach, we
study the joint evolution of a quantitative character determining performan
ce in each habitat together with the changes in the population density. We
find that specialization on a single habitat evolves with intermediate migr
ation rates. whereas a generalist species evolves with both very low and ve
ry large rates of movement between habitats, There is a threshold at which
a small increase in the connectivity of the two habitats will result in dra
matic decrease in the total population size and the nearly complete loss of
use of one of the two habitats through a process of "migrational meltdown.
" In some situations. equilibria corresponding to a specialist and a genera
list species are simultaneously stable. Analysis of our model also shows ca
ses of hysteresis in which small transient changes in the landscape structu
re or accidental demographic disturbances have irreversible effects on the
evolution of specialization.