MEPS 122:59-71 (1995)  -  doi:10.3354/meps122059

The majority of marine species have a complex life cycle where the adult phase is preceded by a pelagic larval phase. The dynamics of the more obvious adult phase may be strongly influenced by the distribution and abundance of larvae. Field experiments have been unable to give a complete picture of the spatial-temporal dynamics of the larval phase. This is due to the extremely small size of the individual larvae and the environment in which they live. Here we present a mathematical model of the dispersal of larvae into a region consisting of a straight coastline and a current dominated by tidal effects. Spawning is near the coast from a well-defined site the size of a small jetty or reef and the larvae have a relatively short pelagic lifetime. The model is based on the advection-diffusion-mortality equation. Using a new analytic solution to the model, we examine the effect of processes such as the current structure, mortality, and the duration and rate at which larvae are released, on dispersal. The model is relatively simple but produces surprisingly complex patterns of dispersal. This has implications for attempts to produce more complex models of dispersal and the way in which field data of larval densities should be interpreted.

Complexity · Larvae · Mathematical model · Tidal current