TY - JOUR
T1 - Adaptive evolution of foraging-related traits in a predator-prey community
AU - Zu, Jian
AU - Mimura, Masayasu
AU - Takeuchi, Yasuhiro
PY - 2011/1/7
Y1 - 2011/1/7
N2 - In this paper, with the method of adaptive dynamics and geometric technique, we investigate the adaptive evolution of foraging-related phenotypic traits in a predator-prey community with trade-off structure. Specialization on one prey type is assumed to go at the expense of specialization on another. First, we identify the ecological and evolutionary conditions that allow for evolutionary branching in predator phenotype. Generally, if there is a small switching cost near the singular strategy, then this singular strategy is an evolutionary branching point, in which predator population will change from monomorphism to dimorphism. Second, we find that if the trade-off curve is globally convex, predator population eventually branches into two extreme specialists, each completely specializing on a particular prey species. However, if the trade-off curve is concave-convex-concave, after branching in predator phenotype, the two predator species will evolve to an evolutionarily stable dimorphism at which they can continue to coexist. The analysis reveals that an attractive dimorphism will always be evolutionarily stable and that no further branching is possible under this model.
AB - In this paper, with the method of adaptive dynamics and geometric technique, we investigate the adaptive evolution of foraging-related phenotypic traits in a predator-prey community with trade-off structure. Specialization on one prey type is assumed to go at the expense of specialization on another. First, we identify the ecological and evolutionary conditions that allow for evolutionary branching in predator phenotype. Generally, if there is a small switching cost near the singular strategy, then this singular strategy is an evolutionary branching point, in which predator population will change from monomorphism to dimorphism. Second, we find that if the trade-off curve is globally convex, predator population eventually branches into two extreme specialists, each completely specializing on a particular prey species. However, if the trade-off curve is concave-convex-concave, after branching in predator phenotype, the two predator species will evolve to an evolutionarily stable dimorphism at which they can continue to coexist. The analysis reveals that an attractive dimorphism will always be evolutionarily stable and that no further branching is possible under this model.
KW - Adaptive dynamics
KW - Continuously stable strategy
KW - Evolutionarily stable coexistence
KW - Evolutionary branching
KW - Trade-off
UR - https://www.scopus.com/pages/publications/77957823989
U2 - 10.1016/j.jtbi.2010.09.038
DO - 10.1016/j.jtbi.2010.09.038
M3 - 文章
C2 - 20888347
AN - SCOPUS:77957823989
SN - 0022-5193
VL - 268
SP - 14
EP - 29
JO - Journal of Theoretical Biology
JF - Journal of Theoretical Biology
IS - 1
ER -