2017
DOI: 10.1093/bioinformatics/btx630
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Quantifying biological samples using Linear Poisson Independent Component Analysis for MALDI-ToF mass spectra

Abstract: MotivationMatrix-assisted laser desorption/ionisation time-of-flight mass spectrometry (MALDI) facilitates the analysis of large organic molecules. However, the complexity of biological samples and MALDI data acquisition leads to high levels of variation, making reliable quantification of samples difficult. We present a new analysis approach that we believe is well-suited to the properties of MALDI mass spectra, based upon an Independent Component Analysis derived for Poisson sampled data. Simple analyses have… Show more

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Cited by 9 publications
(7 citation statements)
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“… Left: model selection curve showing goodness-of-fit ( ) as a function of model-order N for rat brain image. Right: Bland–Altman analysis of MALDI MS, as corroborated in earlier work ( Deepaisarn et al , 2018 ) …”
Section: Resultssupporting
confidence: 77%
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“… Left: model selection curve showing goodness-of-fit ( ) as a function of model-order N for rat brain image. Right: Bland–Altman analysis of MALDI MS, as corroborated in earlier work ( Deepaisarn et al , 2018 ) …”
Section: Resultssupporting
confidence: 77%
“…Simulated images (128×128 pixels) were generated by linearly weighting example spectra from previously published work ( Deepaisarn et al , 2018 , white and grey matter from lamb brain), and also simple ramps and top-hat distributions ( Fig. 2 ).…”
Section: Methodsmentioning
confidence: 99%
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“…Given the properties of our target data (histograms of Poisson samples), we sought to use linear Poisson modeling (hereafter, LPM) ( Deepaisarn et al , 2017 ; Tar and Thacker, 2014 ; Tar et al , 2015 ) to quantify biological variation and to model uncertainties associated with data samples acquired in clinically relevant imaging methods. LPMs can be considered as an extension to Gaussian mixture modeling, Dempster (1977) , where the Gaussian sub-distributions are replaced with arbitrary non-parametric probability functions.…”
Section: Introductionmentioning
confidence: 99%