Optimal design for dynamical modeling of pest populations

H.T. Banks, R. A. Everett, Neha Murad, R. D. White, John E. Banks, Bodil N. Cass, Jay A. Rosenheim

Research output: Contribution to journalArticlepeer-review

Abstract

We apply  SE -optimal design methodology to investigate optimal data collection procedures as a first step in investigating information content in ecoinformatics data sets. To illustrate ideas we use a simple phenomenological citrus red mite population model for pest dynamics. First the optimal sampling distributions for a varying number of data points are determined. We then analyze these optimal distributions by comparing the standard errors of parameter estimates corresponding to each distribution. This allows us to investigate how many data are required to have confidence in model parameter estimates in order to employ dynamical modeling to infer population dynamics. Our results suggest that a field researcher should collect at least 12 data points at the optimal times. Data collected according to this procedure along with dynamical modeling will allow us to estimate population dynamics from presence/absence-based data sets through the development of a scaling relationship. These Likert-type data sets are commonly collected by agricultural pest management consultants and are increasingly being used in ecoinformatics studies. By applying mathematical modeling with the relationship scale from the new data, we can then explore important integrated pest management questions using past and future presence/absence data sets.
Original languageAmerican English
JournalMathematical Biosciences Engineering
Volume15
DOIs
StatePublished - 2018

Disciplines

  • Life Sciences
  • Physical Sciences and Mathematics

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