QFMatch: multidimensional flow and mass cytometry samples alignment

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作者
Darya Y. Orlova
Stephen Meehan
David Parks
Wayne A. Moore
Connor Meehan
Qian Zhao
Eliver E. B. Ghosn
Leonore A. Herzenberg
Guenther Walther
机构
[1] Stanford University School of Medicine,Department of Genetics
[2] California Institute of Technology,Department of Mathematics
[3] Stanford University,Department of Statistics
[4] Emory University School of Medicine,Department of Medicine
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Scientific Reports | / 8卷
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摘要
Part of the flow/mass cytometry data analysis process is aligning (matching) cell subsets between relevant samples. Current methods address this cluster-matching problem in ways that are either computationally expensive, affected by the curse of dimensionality, or fail when population patterns significantly vary between samples. Here, we introduce a quadratic form (QF)-based cluster matching algorithm (QFMatch) that is computationally efficient and accommodates cases where population locations differ significantly (or even disappear or appear) from sample to sample. We demonstrate the effectiveness of QFMatch by evaluating sample datasets from immunology studies. The algorithm is based on a novel multivariate extension of the quadratic form distance for the comparison of flow cytometry data sets. We show that this QF distance has attractive computational and statistical properties that make it well suited for analysis tasks that involve the comparison of flow/mass cytometry samples.
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