Literature DB >> 35725622

On clustering for cell-phenotyping in multiplex immunohistochemistry (mIHC) and multiplexed ion beam imaging (MIBI) data.

Souvik Seal1, Julia Wrobel2, Amber M Johnson3, Raphael A Nemenoff3, Erin L Schenk4, Benjamin G Bitler5, Kimberly R Jordan6, Debashis Ghosh2.   

Abstract

OBJECTIVE: Multiplex immunohistochemistry (mIHC) and multiplexed ion beam imaging (MIBI) images are usually phenotyped using a manual thresholding process. The thresholding is prone to biases, especially when examining multiple images with high cellularity.
RESULTS: Unsupervised cell-phenotyping methods including PhenoGraph, flowMeans, and SamSPECTRAL, primarily used in flow cytometry data, often perform poorly or need elaborate tuning to perform well in the context of mIHC and MIBI data. We show that, instead, semi-supervised cell clustering using Random Forests, linear and quadratic discriminant analysis are superior. We test the performance of the methods on two mIHC datasets from the University of Colorado School of Medicine and a publicly available MIBI dataset. Each dataset contains a bunch of highly complex images.
© 2022. The Author(s).

Entities:  

Keywords:  Cell phenotyping; MIBI; Multiplex tissue imaging; Semi-supervised Learning; Vectra polaris

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Year:  2022        PMID: 35725622      PMCID: PMC9208090          DOI: 10.1186/s13104-022-06097-x

Source DB:  PubMed          Journal:  BMC Res Notes        ISSN: 1756-0500


Introduction

Several multiplex tissue imaging technologies have recently been developed for probing single-cell spatial biology, including multiparameter immunofluorescence [1], multiplex immunohistochemistry (mIHC) [2] and multiplexed ion beam imaging (MIBI) [3]. The spatial capabilities of these new technologies offer up the potential for researchers to develop a novel understanding of the biological mechanisms underlying cellular and protein interactions in a wide array of scientific contexts. These platforms are rapidly developing and all produce data of a similar structure: two dimensional images of tissue at the resolution of cells and nuclei, where proteins in the sample have been labeled with antibodies called “markers” that attach to cell membranes. mIHC data collected from platforms such as Vectra 3 or Vectra Polaris typically have 6–8 markers [4], while some platforms like MILAN can have around 40 markers [5]. MIBI images have 40–50 markers [3]. mIHC and MIBI technologies have many data pre-processing and analyses steps that have not yet been uniformly implemented. Cell-phenotyping, defined as identification of cell populations based on marker expression, is a challenging process in this context. In most of the current cell-phenotyping approaches, researchers require to manually set a threshold intensity value for every marker, and cells are then phenotyped based on the binarized expression of all the markers. For example, CD4 T cells are positive for markers CD3 and CD4 and negative for CD8. This manual phenotyping (gating) approach is cumbersome for high parameter panels and depends on the reliability and expert knowledge of the user selecting positive cells or choosing thresholds, which may differ between users. Thus, manual gating is not only prone to human error but also time consuming and costly. Algorithms have already been developed to tackle these same phenotyping issues for multiplex technologies that analyze single cells in a liquid suspension without spatial resolution, namely flow and mass cytometry [6]. In particular, automated gating methods using machine learning algorithms have become more and more popular as the number of analyzed parameters has increased [7]. Our aim in this paper is to compare automated cell-phenotyping algorithms in the context of mIHC and MIBI datasets. We adapt approaches originally developed for two non-spatial technologies, flow and mass cytometry, and test our algorithms on two mIHC datasets [4, 8] obtained from the University of Colorado School of Medicine and one publicly available MIBI dataset [9].

Main text

Existing phenotyping algorithms

Unsupervised learning algorithms

Unsupervised cell-phenotyping algorithms partition cells into different classes based on their multiplex marker expression without using any prior knowledge [10]. These methods are initially unbiased and usually time and memory efficient as well. In addition, novel cell types and populations can be discovered by not biasing clustering algorithms with prior information about marker expression. However, these methods suffer from several major limitations. For example, once the cells have been classified by an unsupervised algorithm, researchers manually gate the obtained classes to compare meaningful cell types (e.g. CD4 T cell, CD68+ macrophages etc.). This step can be cumbersome and again prone to human error. PhenoGraph [11], flowMeans [12] and SamSPECTRAL [13] are some of the most popular unsupervised cell-phenotyping algorithms [6, 7].

Semi-supervised learning algorithms

Semi-supervised cell-phenotyping approaches typically involve building a predictive model using multiplex marker expression from a subset of cells in a dataset, called the training set, that have been manually phenotyped [14]. The built models are then used to phenotype the remaining cells, or the test set. Unlike unsupervised methods, the cells in this case are directly assigned to existing phenotypes which obviates the problem of matching arbitrary clusters to meaningful cell types. One can argue that the first step of manually phenotyping cells in the training set is subjected to human error. However, the size of the training set is usually just a fraction of the full dataset. Therefore, ensuring the purity of manual phenotyping of the training dataset should be easy relative to manually phenotyping all of the data; though this remains a practical limitation for all current approaches. DeepCyTOF [15], CyTOF linear classifier [16] and ACDC [17] are popular semi-supervised methods in flow and mass cytometry [7]. CyTOF linear classifier, which is based on linear discriminant analysis (LDA), has been shown to outperform more complex algorithms like DeepCyTOF, ACDC on several CyTOF datasets [7, 16]. All the above methods are briefly described further in Additional file 1: Table S1. LDA assumes that the data has equal variance across groups and is normally distributed. Though these assumptions may hold for CyTOF data, in mIHC datasets both assumptions are violated. To address these problems, we consider more general machine-learning algorithms such as quadratic discriminant analysis (QDA) [18] and Random Forest [19]. QDA is similar to LDA but does not require equal variance across groups. The decision tree-based Random Forest method is robust for non-normal data and has several additional advantages demonstrated by [20]; these include minimal tuning parameters, excellent off-the-shelf prediction, honest estimates of classification through out-of-bag samples, and stable prediction behavior. Therefore, in the context of mIHC and MIBI data, we propose to use Random Forest and compare its performance with LDA and QDA.

Datasets

Our analysis incorporated three multiplex tissue imaging datasets: an ovarian cancer dataset [8] acquired on the mIHC Vectra Polaris platform (Akoya Biosciences), a lung cancer dataset [4] acquired on the mIHC Vectra 3.0 system (Akoya Biosciences), and a breast cancer dataset [9] collected on the MIBI platform (IonPath, Inc). The two mIHC datasets were segmented and phenotyped using inForm (v2.4.8, Akoya Biosciences), commercially available software for Vectra data [21], and the MIBI dataset was phenotyped in MATLAB using deep learning-based methods [9]. For each cell, the expression data is available for multiple markers. The datasets are described in detail below and Table 1 lists the overall distribution of the cell types in different datasets.
Table 1

The frequency of cells belonging to different cell types in different datasets

DatasetCell typeTotal cells
mIHC ovarian cancerCD19+15267 (5%)
CD3+/CD8-15952 (5.3%)
CD3+/CD8+41008 (13.6%)
CD68+57632 (19.1%)
CK+/Ki67+172288 (57%)
mIHC lung cancerCD14+175878 (11.1 %)
CD19+154045 (9.7 %)
CD4+232878 (14.6 %)
CD8+124102 (7.8 %)
CK+594140 (37.4 %)
Other+309284 (19.4 %)
MIBI breast cancerUnidentified1839 (1 %)
Immune83336 (41.3 %)
Endothelial2089 (1 %)
Mesenchymal-like8479 (4.2 %)
Tumor3177 (1.6 %)
Keratin-positive tumor102736 (50.9 %)

mIHC ovarian cancer dataset

There are 302,147 cells from 132 subjects. There are five different cell types: CD19+, CD3+/CD8-, CD3+/CD8+, CD68+, CK+/Ki67+. There are six markers, CD19, CD3, CK, CD8, Ki67, CD68 observed in each of the cells. More details on this data can be found at [8].

mIHC lung cancer dataset

There are 1,590,327 cells from 153 subjects each with 3-5 images (in total, 761 images). There are six different cell types: CD14+, CD19+, CD4+, CD8+, CK+, Other+ (meaning they do not belong to any of the indicated phenotypes). There are five markers, CD19, CD3, CK, CD8, CD14. More details on this data can be found at [4].

MIBI breast cancer dataset

The triple-negative breast cancer (TNBC) MIBI dataset [9] has 201,656 cells from 43 subjects and one image per subject. It has six different cell groups: Immune, Endothellial, Mesenchymal-like, Tumor, Keratin-positive tumor and Unidentified. There are 44 markers available, such as CD3, CD8, CD63, Ki67, and Vimentin. The frequency of cells belonging to different cell types in different datasets

Results

We primarily focused on the semi-supervised methods in this paper. First, we briefly highlighted some of the major problems of the unsupervised methods using the mIHC lung cancer dataset. Then, we compared the usability and performance of Random Forest with LDA and QDA in all three datasets.

Unsupervised methods

In the mIHC lung cancer dataset, we clustered the cells of one subject at a time using the unsupervised methods, PhenoGraph, SamSPECTRAL and flowMeans. T-distributed stochastic neighbor embedding (t-SNE) [22] has been used by researchers to visualize high-dimensional data in various contexts including flow and mass cytometry [23, 24]. In Fig. 1, for a particular subject, we compared the true cell labels with the labels estimated using the unsupervised methods, overlaid on the first two t-SNEs of the marker data. PhenoGraph and SamSPECTRAL depend on the choice of several pre-specified hyper-parameters. PhenoGraph depends on the number of nearest neighbors (NN’s), whereas SamSPECTRAL depends on two quantities known as sigma and separation factor. For PhenoGraph, we considered 4 different NN sizes, namely and of the total number of cells. For most of the subjects, including the one depicted in Fig. 1, PhenoGraph classified the cells into a large number of clusters when NN size was small. For larger NN sizes, PhenoGraph generated around 6 clusters but it would require additional evaluation of the clusters to properly map them with true and meaningful cell-labels. Similarly, the performance of SamSPECTRAL was highly variable depending on the input values of the tuning parameters, and none of the combinations yielded clusters that remotely resembled the true cell labels. On the other hand, the result from flowMeans looked fairly close to the true cell-labels and it would require the least amount of post-clustering evaluation compared to the previous two methods.
Fig. 1

Comparison of the cell labels estimated by PhenoGraph, flowMeans and SamSPECTRAL with the true cell labels for a particular subject. The top two rows show the scatter-plot of TSNE1 and TSNE2 for different cells colored by three different labels, true labels, estimated labels using flowMeans and estimated labels using PhenoGraph for varying number of nearest neighbor(NN)-sizes. The bottom two rows show the scatter-plot of TSNE1 and TSNE2 for different cells colored by the estimated labels using SamSPECTRAL for different values (from low to high) of sigma and separation factor (sep_fac)

We should reiterate that we did not provide a systematic comparison of the unsupervised methods here. Our goal was to briefly highlight the major difficulties with the unsupervised methods, namely that the results may vary significantly based on the choice of the tuning parameters and also, require additional evaluation of the obtained clusters for a meaningful mapping with the true cell-phenotypes. Comparison of the cell labels estimated by PhenoGraph, flowMeans and SamSPECTRAL with the true cell labels for a particular subject. The top two rows show the scatter-plot of TSNE1 and TSNE2 for different cells colored by three different labels, true labels, estimated labels using flowMeans and estimated labels using PhenoGraph for varying number of nearest neighbor(NN)-sizes. The bottom two rows show the scatter-plot of TSNE1 and TSNE2 for different cells colored by the estimated labels using SamSPECTRAL for different values (from low to high) of sigma and separation factor (sep_fac)

Semi-supervised methods

For each dataset, we randomly selected m training images (out of the total size, M) to train the models on and evaluated their performance on the remainder of the images. We varied m and for every choice of m, we considered 5 repetitions. Results were aggregated across repetitions and summarized by prediction accuracy, adjusted rand index (ARI), and normalized mutual information (NMI). We considered four training set-sizes (m) which were fractions of the total size M, (), 13 (), 20 (), and 26 (). Table 2 lists the mean (and standard deviation) of prediction accuracy, ARI, and NMI. Even for the smallest m, all three methods performed well, with Random Forest having the highest mean prediction accuracy, ARI, and NMI. Random Forest also had significantly lower standard deviation which accentuated its high robustness. As m increased, prediction accuracy, ARI, and NMI marginally improved for all three methods.
Table 2

Prediction accuracy, ARI and NMI mean (± standard deviation) for different training set sizes in mIHC ovarian and lung cancer datasets and MIBI breast cancer dataset

DatasetTraining sizeMethodAccuracyARINMI
mIHC ovarian cancer5\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\%$$\end{document}%Random Forest0.944 ± 0.0040.888 ± 0.0070.783 ± 0.010
LDA0.899 ± 0.0170.779 ± 0.0470.642 ± 0.051
QDA0.909 ± 0.0070.821 ± 0.0230.699 ± 0.018
10\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\%$$\end{document}%Random Forest0.949 ± 0.0020.896 ± 0.0040.795 ± 0.006
LDA0.889 ± 0.0100.748 ± 0.0270.609 ± 0.028
QDA0.919 ± 0.0030.842 ± 0.0070.720 ± 0.008
15\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\%$$\end{document}%Random Forest0.951 ± 0.0020.899 ± 0.0030.802 ± 0.006
LDA0.898 ± 0.0060.772 ± 0.0180.633 ± 0.020
QDA0.920 ± 0.0010.848 ± 0.0050.724 ± 0.006
20\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\%$$\end{document}%Random Forest0.952 ± 0.0020.902 ± 0.0020.806 ± 0.006
LDA0.899 ± 0.0070.774 ± 0.0180.634 ± 0.023
QDA0.922 ± 0.0010.853 ± 0.0030.727 ± 0.006
mIHC lung cancer0.5\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\%$$\end{document}%Random Forest0.734 ± 0.1790.575 ± 0.0220.426 ± 0.018
LDA0.668 ± 0.0520.413 ± 0.1020.363 ± 0.070
QDA0.669 ± 0.0480.459 ± 0.0760.365 ± 0.036
1\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\%$$\end{document}%Random Forest0.755 ± 0.0570.594 ± 0.0210.450 ± 0.013
LDA0.704 ± 0.0570.486 ± 0.1160.395 ± 0.068
QDA0.692 ± 0.0400.482 ± 0.0670.387 ± 0.031
2\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\%$$\end{document}%Random Forest0.768 ± 0.0090.608 ± 0.0160.468 ± 0.011
LDA0.686 ± 0.0630.440 ± 0.1330.374 ± 0.083
QDA0.696 ± 0.0190.472 ± 0.0300.387 ± 0.010
3\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\%$$\end{document}%Random Forest0.777 ± 0.0020.620 ± 0.0080.480 ± 0.005
LDA0.674 ± 0.0640.424 ± 0.1340.355 ± 0.084
QDA0.687 ± 0.0240.452 ± 0.0440.373 ± 0.024
10\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\%$$\end{document}%Random Forest0.805 ± 0.0010.665 ± 0.0030.524 ± 0.003
LDA0.709 ± 0.0080.500 ± 0.0240.393 ± 0.011
QDA0.705 ± 0.0110.475 ± 0.0270.386 ± 0.011
MIBI breast cancer5\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\%$$\end{document}%Random Forest0.951 ± 0.0160.869 ± 0.0370.772 ± 0.055
LDA0.781 ± 0.1350.618 ± 0.1110.47 ± 0.065
10\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\%$$\end{document}%Random Forest0.971 ± 0.0100.915 ± 0.0270.853 ± 0.04
LDA0.836 ± 0.0380.632 ± 0.0450.492 ± 0.045
20\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\%$$\end{document}%Random Forest0.983 ± 0.0020.948 ± 0.0080.903 ± 0.011
LDA0.877 ± 0.0100.714 ± 0.0200.569 ± 0.018
We considered m to be, 4 (), 8 (), 15 (), 23 () and 76 (). Random Forest again outperformed LDA and QDA (Table 2). However, the prediction accuracy was significantly lower for the smaller training set-sizes. Random Forest’s performance steadily improved as the training set-size (m) increased, whereas for LDA and QDA, the performance stayed nearly the same. We noticed a dip in the overall performance of all the methods in this dataset compared to the ovarian cancer dataset. Further details are provided in the Additional file 1. Additional file 1: Figs. S1–3 respectively show the accuracy of Random Forest for predicting every cell type, the proportion of predicted cell types vs every known cell type, and the overall intensity of CD19 marker in different images. Prediction accuracy, ARI and NMI mean (± standard deviation) for different training set sizes in mIHC ovarian and lung cancer datasets and MIBI breast cancer dataset We considered three values of m, 2 (), 4 () and 8 (). Even with the smallest m, Random Forest achieved great prediction accuracy (Table 2). LDA was consistently poorer than Random Forest but its accuracy increased steadily as m increased. We did not report the performance of QDA for this dataset since it often encountered an error due to “rank deficiency”, especially for small training sizes (refer to the Additional file 1: Table S2).

Limitations

We have noticed that cells of certain types can get incorrectly phenotyped if the corresponding markers are not informative enough. For example, in some subjects from the lung cancer dataset, CD19 marker intensity is not distinctive across different cell types which makes identifying CD19+ cells hard. It shall also be kept in mind that the mIHC datasets we analyzed were originally phenotyped using the inForm software. It is a possibility that the original phenotyping was inaccurate and thus our “ground truth”itself was biased. The run-time comparison of the methods are provided in Additional file 1: Table S2. We noted that LDA and QDA both took fractions of the time taken by Random Forest model. In the MIBI dataset, QDA encountered convergence error for some particular choices of the training set, especially with a smaller training set-size. Therefore, when there are large numbers of markers and cells, we recommend using LDA over Random Forest which would potentially sacrifice some degree of accuracy but be much more scalable. Besides, it should also be kept in mind that the semi-supervised methods in general can be unreliable for detecting rare cell-populations which would ideally require a specialist’s manual evaluation of the marker expression-profiles. In this study, all the datasets we considered, had 5–6 cell types. In future, we will check the applicability of the methods on multiplex imaging datasets which have a larger number of cell types. Additional file 1. Here, we provide a section explaining the overall dip in the performance of the methods in the mIHC lung cancer dataset. Figure S1–3. focus on the mIHC lung cancer dataset, and respectively show the scatter-plot of accuracy of Random Forest for predicting every cell type, the bar-plot of pro-portion of predicted cell types vs every known cell type, and the ridge-plot of overall CD19 marker intensity in the cells of different images. Table S1, 2. respectively list the summary of a few existing methods and the run-times of the methods in different datasets.
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