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Methodological study demonstrates a deconvolution kernel density estimation framework for error-prone compositional data, highlighting improved distribution recovery in constrained settings.
Compositional data, which capture relative contributions of parts to a whole, are constrained by a constant sum. They arise in various fields such as geochemistry, soil science, and paleoecology, describing data typically affected by measurement errors. We discuss the kernel method for contaminated compositional data, using a deconvolution approach. Some numerical experiments are provided using both simulated and real data.
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Marzio et al. (2026) studied this question.
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