• Death rate;
  • population size;
  • abundance;
  • transect counts;
  • Aglais urticae;
  • Aricia agestis;
  • Coenonympha pamphilus;
  • Inachis io;
  • Muniola jurtina;
  • Thymelicus lineola


  • 1
    The time course of abundance of adult insects emerging in discrete generations is modelled, assuming the absence of net migration and a constant death rate. The time till emergence is assumed to be logistically distributed.
  • 2
    The qualitative features of the model depend on one dimensionless parameter only, namely the product of the death rate and a dispersion measure for the symmetric emergence distribution.
  • 3
    The model is fitted to data on the abundance of five butterfly species. The tit is excellent; moreover, the estimated death rates are well within the range given in the literature (mostly 0.1–0.2 day-1). Death rates are generally obtained by mark-recapture methods. The present model gives the opportunity to evaluate some assumptions of these methods.