4.5 Article

Exploring spatiotemporal ecological variations by the multiscale interpolation

Journal

ECOLOGICAL MODELLING
Volume 246, Issue -, Pages 26-33

Publisher

ELSEVIER
DOI: 10.1016/j.ecolmodel.2012.07.024

Keywords

Interpolation; Gridding; Kriging; Multiscale inversion; Non-stationary sampling; Wavelet based multiresolution representation; Spatiotemporal ecological variation

Categories

Funding

  1. National Science Council of the Republic of China [NSC 100-2611-M-002-005, NSC 101-2611-M-002-002]

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We implement the method of wavelet-based, multiscale inversion to tackle the problem of interpolation of spatiotemporal ecological variations from sparse field observations for the purpose of investigating environmental issues such as climate change, pollution, fisheries and others. The merit of the multiscale approach lies mainly in its capability of automatic adapting to the often irregular and sparse sampling. The embedded multiresolution scale hierarchy facilitates the screening of the local density of data constraints to retain large-scale features while enhancing non-stationary local details where dense data constraints are available. To evaluate the efficacy of the multiscale interpolation, we compare dominant interpolation schemes, including especially the popular kriging method. Using spatiotemporal data of squid fisheries near the coast of Argentina in the south Atlantic as an example, we show that the multiscale interpolation encloses the least model variance while compromising locally between the smoothness and the resolution by accommodating the data distribution rather than imposing presumptions of ad hoc fixed-scale correlation. The multiscale interpolation scheme outperforms the kriging scheme in revealing the apt spatial variation in the recovering experiments of a synthesized stochastic pattern. It is highlighted that the kriging scheme is intrinsically an exact interpolator presuming noise-free observations; its estimation variance reflects the degree of lack of resolution rather than the numerical uncertainty. Moreover, an implicitly stationary correlation is established via the empirical variogram irrespective of the non-uniform sampling. Unsatisfactory performance of kriging results indicates that it might not be an optimal interpolation scheme for sparsely sampled data. (C) 2012 Elsevier B.V. All rights reserved.

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