Mining large Raman spectroscopic data beyond the shot noise limit
Various multivariate chemometric techniques have been proven to be robust in analyzing complex Raman hyperspectral datasets obtained from chemically diverse biological samples for classification, quantification, and exploratory studies. Among various techniques, singular value decomposition (SVD)...
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Main Authors: | , |
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Format: | Conference or Workshop Item |
Language: | English |
Published: |
2020
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Subjects: | |
Online Access: | https://hdl.handle.net/10356/144412 |
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Institution: | Nanyang Technological University |
Language: | English |
Summary: | Various multivariate chemometric techniques have been proven to be robust in analyzing complex
Raman hyperspectral datasets obtained from chemically diverse biological samples for classification,
quantification, and exploratory studies. Among various techniques, singular value decomposition
(SVD) and its mathematical akin, principal component analysis (PCA), are particularly useful
because they provide objective summarization of a given dataset by approximation of observed
spectra into linear combinations of a finite number of significant basis spectra along with effective
signal-noise separation. The number of significant components retained by SVD essentially indicates
the wealth of information retracted from the spectroscopic dataset; therefore, increasing the number
is deemed important for improving analytical performance, especially when minor species are under
investigation. Generally, the use of a larger dataset is considered to yield more significant
components. However, the dataset size relationship to the efficacy of SVD summarization has not
been extensively studied. In this presentation, we will report results from the systematic study on
SVD analysis of Raman hyperspectral datasets of various size, from which the presence of
fundamental limitation which prevents recovery of minor signals is unraveled. Furthermore, a
possible workaround using variance stabilization transform is demonstrated to overcome the
limitation. |
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