Last updated: 2020-11-28
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---|---|---|---|---|
Rmd | 2de8504 | Peter Carbonetto | 2020-11-28 | workflowr::wflow_publish(“clusters_purified_pbmc.Rmd”) |
html | 07f6bca | Peter Carbonetto | 2020-11-28 | Made a few minor improvements to the PCA vs. t-SNE + UMAP demo. |
Rmd | 82b549f | Peter Carbonetto | 2020-11-28 | workflowr::wflow_publish(“clusters_purified_pbmc.Rmd”) |
html | 3501298 | Peter Carbonetto | 2020-11-28 | Improved Structure plot for purified PBMC data. |
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Rmd | 605ee92 | Peter Carbonetto | 2020-11-28 | Added steps to create PCA plots for paper in clusters_pbmc_purified analysis. |
Rmd | 39015bd | Peter Carbonetto | 2020-11-28 | Cluster A in PBMC data = dendritic cells. |
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Here we perform PCA on the topic proportions to identify clusters in the mixture of FACS-purified PBMC data sets.
Load the packages used in the analysis below, as well as additional functions that we will use to generate some of the plots.
library(Matrix)
library(dplyr)
library(fastTopics)
library(Rtsne)
library(uwot)
library(ggplot2)
library(cowplot)
source("../code/plots.R")
Load the count data.
load("../data/pbmc_purified.RData")
Load the \(K = 6\) Poisson NMF model fit.
fit <- readRDS(file.path("../output/pbmc-purified/rds",
"fit-pbmc-purified-scd-ex-k=6.rds"))$fit
From the PCs of the topic proportions, we define clusters for B-cells, CD14+ cells and CD34+ cells. The remaining cells are assigned to the U cluster (“U” for “unknown”).
pca <- prcomp(poisson2multinom(fit)$L)$x
n <- nrow(pca)
x <- rep("U",n)
pc1 <- pca[,1]
pc2 <- pca[,2]
pc3 <- pca[,3]
pc4 <- pca[,4]
pc5 <- pca[,5]
x[pc2 > 0.25] <- "B"
x[pc3 < -0.2 & pc4 < 0.2] <- "CD34+"
x[(pc4 + 0.1)^2 + (pc5 - 0.8)^2 < 0.07] <- "CD14+"
Next, we define clusters for NK cells and dendritic cells from the top 2 PCs of the topic proportions in the U cluster.
rows <- which(x == "U")
n <- length(rows)
fit2 <- select(poisson2multinom(fit),loadings = rows)
pca <- prcomp(fit2$L)$x
y <- rep("U",n)
pc1 <- pca[,1]
pc2 <- pca[,2]
pc3 <- pca[,3]
pc4 <- pca[,4]
y[pc1 < -0.3 & 1.1*pc1 < -pc2 - 0.57] <- "NK"
y[pc3 > 0.4 & pc4 < 0.2] <- "dendritic"
x[rows] <- y
Among the remaining cells, we define a cluster for CD8+ cells, noting that this is much less distinct than the other cells. The rest are labeled as T-cells.
rows <- which(x == "U")
n <- length(rows)
fit2 <- select(poisson2multinom(fit),loadings = rows)
pca <- prcomp(fit2$L)$x
y <- rep("T",n)
pc1 <- pca[,1]
pc2 <- pca[,2]
y[pc1 < 0.25 & pc2 < -0.15] <- "CD8+"
x[rows] <- y
In summary, we have subdivided the cells into 7 subsets. This plot shows the clustering of the cells projected onto the top two PCs:
cluster_colors <- c("dodgerblue", # B-cells
"forestgreen", # CD14+
"darkmagenta", # CD34+
"red", # CD8+
"skyblue", # dendritic
"gray", # NK
"darkorange") # T-cells
samples$cluster <- factor(x)
p1 <- pca_plot(poisson2multinom(fit),fill = samples$cluster) +
scale_fill_manual(values = cluster_colors) +
labs(fill = "cluster")
p2 <- pca_hexbin_plot(poisson2multinom(fit))
plot_grid(p1,p2,rel_widths = c(10,11))
This clustering corresponds well to the Zheng et al (2017) FACS cell populations, although there are some differences.
with(samples,table(celltype,cluster))
# cluster
# celltype B CD14+ CD34+ CD8+ dendritic NK T
# CD19+ B 10073 0 0 3 7 0 2
# CD14+ Monocyte 8 2420 0 3 156 0 25
# CD34+ 352 536 8182 20 121 4 17
# CD4+ T Helper2 0 0 8 45 9 1 11150
# CD56+ NK 0 0 17 82 4 8279 3
# CD8+ Cytotoxic T 0 0 0 3146 0 93 6970
# CD4+/CD45RO+ Memory 0 0 20 355 1 0 9848
# CD8+/CD45RA+ Naive Cytotoxic 3 0 0 52 2 2 11894
# CD4+/CD45RA+/CD25- Naive T 1 0 8 27 5 1 10437
# CD4+/CD25 T Reg 2 0 2 24 3 0 10232
This good correspondence is also apparent when we layer the FACS cell population labels on the PCA plots:
facs_colors <- c("dodgerblue", # B-cells
"forestgreen", # CD14+
"darkmagenta", # CD34+
"gray", # NK cells
"tomato", # cytotoxic T-cells
"gold") # T-cells
x <- as.character(samples$celltype)
x[x == "CD4+ T Helper2" | x == "CD4+/CD45RO+ Memory" |
x == "CD8+/CD45RA+ Naive Cytotoxic" | x == "CD4+/CD45RA+/CD25- Naive T" |
x == "CD4+/CD45RA+/CD25- Naive T" | x == "CD4+/CD25 T Reg"] <- "T cell"
x <- factor(x)
p3 <- pca_plot(poisson2multinom(fit),fill = x) +
scale_fill_manual(values = facs_colors) +
labs(fill = "FACS subpopulation")
print(p3)
This PCA plot highlights the FACS mis-labeling of the CD34+ cells:
rows <- which(with(samples,
cluster == "B" |
cluster == "CD14+" |
cluster == "CD34+" |
cluster == "dendritic"))
p4 <- pca_plot(select(poisson2multinom(fit),loadings = rows),
fill = x[rows,drop = FALSE]) +
scale_fill_manual(values = facs_colors,drop = FALSE) +
labs(fill = "FACS subpopulation")
print(p4)
To further drive home this connection, here we layer the PCA plots with expression of cell-type-specific genes, such as Xxx for B-cells:
pca_ggplot_call <- function (dat, pcs, fill.type, fill.label)
ggplot(dat,aes_string(x = pcs[1],y = pcs[2],color = "y")) +
geom_point(shape = 20,size = 0.5) +
labs(x = pcs[1],y = pcs[2],fill = fill.label) +
scale_color_gradientn(na.value = "lightskyblue",
colors=c("skyblue","gold","darkorange","magenta")) +
theme_cowplot(font_size = 8) +
theme(plot.title = element_text(size = 8,face = "plain"))
p5a <- pca_plot(poisson2multinom(fit),
fill = log10(counts[,"ENSG00000105369"]),
ggplot_call = pca_ggplot_call) +
labs(title = "CD79A (B-cells)",color = "log10(count)")
p5b <- pca_plot(poisson2multinom(fit),
fill = log10(counts[,"ENSG00000163220"]),
ggplot_call = pca_ggplot_call) +
labs(title = "S100A9 (CD14+)",color = "log10(count)")
p5c <- pca_plot(poisson2multinom(fit),
fill = log10(counts[,"ENSG00000174059"]),
ggplot_call = pca_ggplot_call) +
labs(title = "CD34 (CD34+)",color = "log10(count)")
p5d <- pca_plot(poisson2multinom(fit),
fill = log10(counts[,"ENSG00000197992"]),
ggplot_call = pca_ggplot_call) +
labs(title = "CLEC9A (dendritic)",color = "log10(count)")
p5e <- pca_plot(poisson2multinom(fit),
fill=log10(counts[,"ENSG00000105374"]),
ggplot_call = pca_ggplot_call) +
labs(title = "NKG7 (NK)",color = "log10(count)")
p5f <- pca_plot(poisson2multinom(fit),
fill = log10(counts[,"ENSG00000167286"]),
ggplot_call = pca_ggplot_call) +
labs(title = "CD3D (T-cells)",color = "log10(count)")
p5g <- pca_plot(poisson2multinom(fit),
fill = log10(counts[,"ENSG00000153563"]),
ggplot_call = pca_ggplot_call) +
labs(title = "CD8A (CD8+ cells)",color = "log10(count)")
plot_grid(p5a,p5b,p5c,
p5d,p5e,p5f,
p5g,
nrow = 3,ncol = 3)
The structure plot summarizes the topic proportions in each of the 7 subsets:
set.seed(1)
topic_colors <- c("gold","forestgreen","dodgerblue","gray",
"darkmagenta","violet")
topics <- c(5,3,2,4,1,6)
rows <- sort(c(sample(which(samples$cluster == "B"),1000),
sample(which(samples$cluster == "CD14+"),300),
sample(which(samples$cluster == "CD34+"),500),
sample(which(samples$cluster == "CD8+"),400),
sample(which(samples$cluster == "NK"),500),
sample(which(samples$cluster == "T"),1000),
which(samples$cluster == "dendritic")))
x <- samples[rows,"cluster"]
x <- factor(x,c("B","CD14+","CD34+","dendritic","NK","CD8+","T"))
p5 <- structure_plot(select(poisson2multinom(fit),loadings = rows),
grouping = x,topics = topics,
colors = topic_colors[topics],
perplexity = c(70,30,30,30,30,30,70),n = Inf,gap = 50,
num_threads = 4,verbose = FALSE)
print(p5)
Create scatterplots comparing single-cell likelihoods using a “hard” clustering (based on the FACS subpopulations).
Here we contrast use of a simple linear dimensionality reduction technique, PCA, with nonlinear dimensionality reduction methods t-SNE and UMAP.
To begin, draw a random subset of 2,000 cells from the B, CD14+ and CD34+ clusters identified above. (The main reason for taking a random subset is that we don’t want to wait a long time for t-SNE and UMAP to complete.)
set.seed(5)
rows <- which(with(samples,
cluster == "B" |
cluster == "CD14+" |
cluster == "CD34+"))
rows <- sort(sample(rows,2000))
fit2 <- select(poisson2multinom(fit),loadings = rows)
x <- samples$cluster[rows,drop = TRUE]
Next, run PCA on the topic proportions for this random subset of 2,000 samples.
p6 <- pca_plot(fit2,fill = x) + labs(fill = "cluster")
Run t-SNE on the topic proportions.
tsne <- Rtsne(fit2$L,dims = 2,pca = FALSE,normalize = FALSE,perplexity = 100,
theta = 0.1,max_iter = 1000,eta = 200,verbose = FALSE)
tsne$x <- tsne$Y
colnames(tsne$x) <- c("tsne1","tsne2")
p7 <- pca_plot(fit2,out.pca = tsne,fill = x) + labs(fill = "cluster")
Then run UMAP on the topic proportions.
out.umap <- umap(fit2$L,n_neighbors = 30,metric = "euclidean",n_epochs = 1000,
min_dist = 0.1,scale = "none",learning_rate = 1,
verbose = FALSE)
out.umap <- list(x = out.umap)
colnames(out.umap$x) <- c("umap1","umap2")
p8 <- pca_plot(fit2,out.pca = out.umap,fill = x) + labs(fill = "cluster")
Here are the 2-d embeddings, side-by-side:
plot_grid(p6,p7,p8,nrow = 1)
Version | Author | Date |
---|---|---|
e7411a0 | Peter Carbonetto | 2020-11-23 |
By the projection of the samples onto the first two PCs, the B-cells cluster is distinct from the others, whereas the CD14+ and CD34+ cells do not separate as well.
By contrast, this detail is not captured in the t-SNE and UMAP embeddings. This illustrates the tendency of t-SNE and UMAP to accentuate clusters in the data at the risk of distorting or obscuring finer scale substructure.
Note that the first 2 PCs should be sufficient for capturing the full structure in the topic proportions as they explain >96% of the variance:
summary(prcomp(fit2$L))
# Importance of components:
# PC1 PC2 PC3 PC4 PC5 PC6
# Standard deviation 0.4831 0.3269 0.10351 0.03397 0.02396 3.49e-16
# Proportion of Variance 0.6618 0.3030 0.03038 0.00327 0.00163 0.00e+00
# Cumulative Proportion 0.6618 0.9647 0.99510 0.99837 1.00000 1.00e+00
Save the clustering of the PBMC data to an RDS file.
saveRDS(samples,"clustering-pbmc-purified.rds")
sessionInfo()
# R version 3.6.2 (2019-12-12)
# Platform: x86_64-apple-darwin15.6.0 (64-bit)
# Running under: macOS Catalina 10.15.7
#
# Matrix products: default
# BLAS: /Library/Frameworks/R.framework/Versions/3.6/Resources/lib/libRblas.0.dylib
# LAPACK: /Library/Frameworks/R.framework/Versions/3.6/Resources/lib/libRlapack.dylib
#
# locale:
# [1] en_US.UTF-8/en_US.UTF-8/en_US.UTF-8/C/en_US.UTF-8/en_US.UTF-8
#
# attached base packages:
# [1] stats graphics grDevices utils datasets methods base
#
# other attached packages:
# [1] cowplot_1.0.0 ggplot2_3.3.0 uwot_0.1.8 Rtsne_0.15
# [5] fastTopics_0.3-184 dplyr_0.8.3 Matrix_1.2-18
#
# loaded via a namespace (and not attached):
# [1] ggrepel_0.9.0 Rcpp_1.0.5 lattice_0.20-38
# [4] FNN_1.1.3 tidyr_1.0.0 prettyunits_1.1.1
# [7] assertthat_0.2.1 zeallot_0.1.0 rprojroot_1.3-2
# [10] digest_0.6.23 R6_2.4.1 backports_1.1.5
# [13] MatrixModels_0.4-1 evaluate_0.14 coda_0.19-3
# [16] httr_1.4.2 pillar_1.4.3 rlang_0.4.5
# [19] progress_1.2.2 lazyeval_0.2.2 data.table_1.12.8
# [22] irlba_2.3.3 SparseM_1.78 hexbin_1.28.0
# [25] whisker_0.4 rmarkdown_2.3 labeling_0.3
# [28] stringr_1.4.0 htmlwidgets_1.5.1 munsell_0.5.0
# [31] compiler_3.6.2 httpuv_1.5.2 xfun_0.11
# [34] pkgconfig_2.0.3 mcmc_0.9-6 htmltools_0.4.0
# [37] tidyselect_0.2.5 tibble_2.1.3 workflowr_1.6.2.9000
# [40] quadprog_1.5-8 viridisLite_0.3.0 crayon_1.3.4
# [43] withr_2.1.2 later_1.0.0 MASS_7.3-51.4
# [46] grid_3.6.2 jsonlite_1.6 gtable_0.3.0
# [49] lifecycle_0.1.0 git2r_0.26.1 magrittr_1.5
# [52] scales_1.1.0 RcppParallel_4.4.2 stringi_1.4.3
# [55] farver_2.0.1 fs_1.3.1 promises_1.1.0
# [58] vctrs_0.2.1 tools_3.6.2 glue_1.3.1
# [61] purrr_0.3.3 hms_0.5.2 yaml_2.2.0
# [64] colorspace_1.4-1 plotly_4.9.2 knitr_1.26
# [67] quantreg_5.54 MCMCpack_1.4-5