A Lagrangian-Eulerian interpolation method for the objective analysis of ma
rine plankton data was developed. Based on the Gauss-Markov theorem, this m
ethod takes into account the advection effect on the distribution of passiv
e marine plankton, and yields an estimate and confidence at every interpola
ting point (x, y, z, t) which is optimal in the least squares error. This m
ethod was demonstrated in the analysis of plankton data collected in the Ca
lifornia Current region during June 1993. The interpolated time series of s
patial distributions of plankton revealed areas where plankton features wer
e more permanent due to weak advection and areas where plankton features we
re more time-dependent due to the existence of strong currents. Results sho
w north-south transports and exchanges of plankton populations produced by
the complex flow system in the California Current region. This Lagrangian-E
ulerian interpolation produces synoptic spatial distributions of plankton a
t given times and their error fields, and can be used as a basic analytical
tool to understand advection effects in plankton distributions.