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A combined test for feature selection on sparse metaproteomics data—an alternative to missing value imputation
Sandra Plancade, Magali Berland, Mélisande Blein-Nicolas, Olivier Langella, Ariane Bassignani, Catherine Juste

A combined test for feature selection on sparse metaproteomics data—an alternative to missing value imputation

Science & Mathematics Published 2022 Verification Pending

Overview & Synopsis

One of the difficulties encountered in the statistical analysis of metaproteomics data is the high proportion of missing values, which are usually treated by imputation. Nevertheless, imputation methods are based on restrictive assumptions regarding missingness mechanisms, namely “at random” or “not at random”. To circumvent these limitations in the context of feature selection in a multi-class comparison, we propose a univariate selection method that combines a test of association between missingness and classes, and a test for difference of observed intensities between classes. This approach implicitly handles both missingness mechanisms. We performed a quantitative and qualitative comparison of our procedure with imputation-based feature selection methods on two experimental data sets, as well as simulated data with various scenarios regarding the missingness mechanisms and the nature of the difference of expression (differential intensity or differential presence). Whereas we observed similar performances in terms of prediction on the experimental data set, the feature ranking and selection from various imputation-based methods were strongly divergent. We showed that the combined test reaches a compromise by correlating reasonably with other methods, and remains efficient in all simulated scenarios unlike imputation-based feature selection methods.

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Document Information

Document Title A combined test for feature selection on sparse metaproteomics data—an alternative to missing value imputation
Author / Organization Sandra Plancade, Magali Berland, Mélisande Blein-Nicolas, Olivier Langella, Ariane Bassignani, Catherine Juste
Subject & Discipline Multidisciplinary Academic Open Research
Categories Science & Mathematics
Publication Year 2022
License / Rights Open Access / Creative Commons
Resource Verification Listed PDF (Verification Pending)
Original Host Website HAL Open Science (hal.science)
File Format application/pdf (Portable Document Format)
Language EN
Catalog ID DOC-187298
Original Source Link Visit Source Page on hal.science »