Load libraries

# Load library
library(Seurat)
library(reticulate)
library(princurve)
library(mgcv)
library(Rtsne)

library(tidyr)
library(dplyr)

library(ggplot2)
library(ggplotify)
library(pheatmap)
library(gridExtra)
library(ggExtra)
library(cowplot)
library(patchwork)
library(RColorBrewer)

library(monocle)

#Set ggplot theme as classic
theme_set(theme_classic())

Load E12 dataset

AP.data <- readRDS("./AP.data.RDS")

Extract pallial progenitors

# Filter out subpallial progenitors
AP.ident <- unique(AP.data@ident)
AP.data <-  SubsetData(AP.data,
                          ident.use = grep("Sub", AP.ident, value = T, invert = T),
                          subset.raw = T,
                          do.clean = F)

# Reset the pseudo-DV score to [0,1]
score <- AP.data@meta.data$DorsoVentral.Score
AP.data@meta.data$DorsoVentral.Score <- (score - min(score)) / (max(score) - min(score))
p1 <- DimPlot(AP.data,
               group.by = "Domaine",
               reduction.use = "spring",
               dim.1 = 1,
               dim.2 = 2,
               do.label=F,
               label.size = 4,
               no.legend = F,
               do.return = T,
               cols.use = tolower(c("#68B041", "#E3C148", "#B7D174", "#E46B6B")))


data <- data.frame(spring1 = AP.data@dr$spring@cell.embeddings[,1],
                   spring2 = AP.data@dr$spring@cell.embeddings[,2],
                   DorsoVentral.Score = AP.data@meta.data$DorsoVentral.Score)

cols <- colorRampPalette(brewer.pal(n =11, name = "Spectral"))(100)
p2 <- ggplot(data, aes(spring1, spring2)) + 
      geom_point(aes(color=DorsoVentral.Score), size=2, shape=16)  + 
      scale_color_gradientn(colours=rev(cols), name='Speudotime score')

p1 + p2

Filter, normalize and scale the expression matrix

# Remove non expressed genes
num.cells <- Matrix::rowSums(AP.data@data > 0)
genes.use <- names(x = num.cells[which(x = num.cells >= 20)])
AP.data@raw.data <- AP.data@raw.data[genes.use, ]
AP.data@data <- AP.data@data[genes.use, ]

# Normalize the counts matrix
AP.data <- NormalizeData(object = AP.data,
                         normalization.method = "LogNormalize", 
                         scale.factor = round(median(AP.data@meta.data$nUMI)), display.progress = F)

# Scale expression matrix
AP.data <- ScaleData(object = AP.data,
                         vars.to.regress = c("nUMI", "nGene", "percent.ribo", "percent.mito"),
                         display.progress = F)


# Find most variable genes
AP.data <- FindVariableGenes(object = AP.data,
                                 mean.function = ExpMean,
                                 dispersion.function = LogVMR,
                                 x.low.cutoff = 0.0125,
                                 x.high.cutoff = 3, 
                                 y.cutoff = 1, 
                                 do.plot = F,
                                 display.progress = F)
rm(list=ls()[!ls() %in% c("AP.data")])

Compute PCA and exclude PCs correlating with unwanted sources of variation

# PCA
AP.data <- RunPCA(object = AP.data,
                      pcs.compute = 10,
                      do.print = F,
                      pcs.print = 1,
                      genes.print = 1,
                      weight.by.var=T)
Varaxis <- data.frame(Ccycle = AP.data@meta.data$CC.Difference,
                      Sphase = AP.data@meta.data$S.Score,
                      Dvaxis = AP.data@meta.data$DorsoVentral.Score)

PCcor <- abs(cor(AP.data@dr$pca@cell.embeddings, Varaxis))

pheatmap(t(PCcor),
         color = colorRampPalette(brewer.pal(n = 9, name = "RdPu"))(100),
         cluster_rows = F,
         cluster_cols = F,
         main = "Pearson's correlation between PCs and characterized axis of variation")

# Exclude PCs having a correlation with characterized axis of variation > 0.25
cor.th <- 0.25
Selected_PCs <- seq(1:nrow(PCcor))[colSums(t(PCcor) >= cor.th) == 0]
Selected_PCs
## [1]  4  5  6  7  8  9 10

Find principal curve over the six remaining PCs

data <- as.data.frame(AP.data@dr$pca@cell.embeddings[,Selected_PCs])

fit <- principal_curve(as.matrix(data),
                       smoother='lowess',
                       trace=TRUE,
                       f = .7,
                       stretch=0)
## Starting curve---distance^2: 33027138
## Iteration 1---distance^2: 36209.57
## Iteration 2---distance^2: 35442.71
## Iteration 3---distance^2: 35089.61
## Iteration 4---distance^2: 34762.58
## Iteration 5---distance^2: 34502.34
## Iteration 6---distance^2: 34333.51
## Iteration 7---distance^2: 34266.7
## Iteration 8---distance^2: 34206.63
## Iteration 9---distance^2: 34180.74
RostroCaudal.score <- fit$lambda/max(fit$lambda)
AP.data@meta.data$RostroCaudal.score <- RostroCaudal.score
data$Domaine <- AP.data@meta.data$Domaine

ggplot(data, aes(PC4, PC5)) + 
      geom_point(aes(color=Domaine), size=3, shape=16) +
      geom_line(data=as.data.frame(fit$s[order(fit$lambda),]), color='red', size=0.77) +
      scale_color_manual(values=c("#68b041", "#e3c148", "#b7d174", "#e46b6b"))

Varaxis <- data.frame(Ccycle = AP.data@meta.data$CC.Difference,
                      Sphase = AP.data@meta.data$S.Score,
                      Dvaxis = AP.data@meta.data$DorsoVentral.Score,
                      RCaxis = AP.data@meta.data$RostroCaudal.score)

PCcor <- abs(cor(AP.data@dr$pca@cell.embeddings, Varaxis))

pheatmap(t(PCcor),
         color = colorRampPalette(brewer.pal(n = 9, name = "RdPu"))(100),
         cluster_rows = F,
         cluster_cols = F,
         main = "Pearson's correlation between PCs and characterized axis of variation")

Set new coordinates as Pseudo-DV and Pseudo-RC axis scores

Coordinates <- data.frame(RostroCaudal.Axis = -AP.data@meta.data$RostroCaudal.score,
                          DorsoVentral.Axis = AP.data@meta.data$DorsoVentral.Score)

colnames(Coordinates) <- c("RC.DV.axis1","RC.DV.axis2")
rownames(Coordinates) <- rownames(AP.data@meta.data)

AP.data <- SetDimReduction(AP.data,
                           reduction.type = "RC.DV.axis",
                           slot = "cell.embeddings",
                           new.data = as.matrix(Coordinates))

AP.data@dr$RC.DV.axis@key <- "RC.DV.axis"
colnames(AP.data@dr$RC.DV.axis@cell.embeddings) <- paste0(GetDimReduction(object = AP.data, reduction.type = "RC.DV.axis",slot = "key"), c(1,2))
DimPlot(AP.data,
        group.by = "Domaine",
        reduction.use = "RC.DV.axis",
        do.label=F,
        pt.size = 3,
        label.size = 4,
        no.legend = F,
        do.return = T,
        cols.use =c("#68b041", "#e3c148", "#b7d174", "#e46b6b"))

Some genes with known RC gradient

Along the new RC axis

source("./functions/GenesTrendPlots.R")

Plot.Genes.trend(AP.data,
                 genes = c("Etv5","Pou3f2", "Nr2f2", "Igfbp5"),
                 Axis = "RostroCaudal.score",
                 Use.scale.data = F)

On both RC and DV axis

plot <- FeaturePlot(object = AP.data,
                    features.plot = c("Etv5","Pou3f2", "Nr2f2", "Igfbp5"),
                    cols.use = c("grey90", brewer.pal(9,"YlGnBu")),
                    reduction.use = "RC.DV.axis",
                    no.legend = T,
                    pt.size = 2,
                    overlay = F,
                    dark.theme = F,
                    do.return =T,
                    no.axes = T)
for (i in 1:length(plot)){
  plot[[i]]$data <- plot[[i]]$data[order(plot[[i]]$data$gene),]
}
cowplot::plot_grid(plotlist = plot[1:4], ncol =2)

Find differentially expressed genes along the pseudo RC axis

Initialize a monocle object

# Transfer metadata 
meta.data <- data.frame(barcode = rownames(AP.data@meta.data),
                        Cluster = AP.data@meta.data$old.ident,
                        RostroCaudal.score =  AP.data@meta.data$RostroCaudal.score,
                        DorsoVentral.Score = AP.data@meta.data$DorsoVentral.Score,
                        Domaine = AP.data@meta.data$Domaine,
                        CellcyclePhase = AP.data@meta.data$Phase,
                        row.names = rownames(AP.data@meta.data))
                   
Annot.data  <- new('AnnotatedDataFrame', data = meta.data)

# Transfer count data
count.data = data.frame(gene_short_name = rownames(AP.data@raw.data),
                  row.names = rownames(AP.data@raw.data))

feature.data <- new('AnnotatedDataFrame', data = count.data)

# Create the CellDataSet object
gbm_cds <- newCellDataSet(as.matrix(AP.data@raw.data),
                          phenoData = Annot.data,
                          featureData = feature.data,
                          lowerDetectionLimit = 1,
                          expressionFamily = negbinomial())
gbm_cds <- estimateSizeFactors(gbm_cds)
gbm_cds <- estimateDispersions(gbm_cds)
gbm_cds <- detectGenes(gbm_cds, min_expr = 0.1)
rm(list = ls()[!ls() %in% c("AP.data", "gbm_cds")])

Cluster significant genes based on their RC-DV expression landscape

Fit the smoothed expression landscape over DV and RC axis

source("./functions/FunctionsLandscapeSmoothing.R")

genes <- as.character(RC.Axis.genes.FDR.filtered$gene_short_name)

Sig.gene.expr.data <- AP.data@dr$RC.DV.axis@cell.embeddings
Sig.gene.expr.data <- as.data.frame(cbind(Sig.gene.expr.data, t(as.matrix(AP.data@data[genes,]))))

Sig.gene.landscape <- Gene.smooth.landscape.gam(Sig.gene.expr.data, scale.exp = T)

Perform PCA

pcs <- prcomp(t(Sig.gene.landscape[,3:ncol(Sig.gene.landscape)]))

eigs <- (pcs$sdev[1:10])^2
PercentVAr <- data.frame(PercentVAr = eigs*100 / sum(eigs),
                         PCs = 1:length(eigs))

ggplot(PercentVAr,aes(x= as.factor(PCs),y=PercentVAr)) +
  geom_point() +
  geom_hline(yintercept = 5,linetype = 2, colour="red")

Cluster genes on the first 3 PCs

set.seed(1234)

GenePCs <- as.data.frame(pcs$x[,1:3])
GenePCs$Gene <- rownames(GenePCs)

# Perform Kmeans clustering
kmeans <- kmeans(x = GenePCs[,1:3], centers = 5)
GenePCs$Cluster <- factor(kmeans$cluster)

ggplot(GenePCs, aes(PC1, -PC2)) + 
      geom_point(aes(color=Cluster),size=3, shape=16) +
      scale_color_manual(values=c("#d14c8d","#9ec22f", "#a9961b", "#cc3a1b", "#4cabdc", "#5ab793")) +
      ggrepel::geom_text_repel((aes(label=ifelse(Gene %in% c("Mpped2","Lhx2", "Etv5","Pax6", "Celf4", "Fgf15","Nr2f1", "Lypd6"), as.character(Gene),''))), 
                        box.padding   = 0.2, 
                        point.padding = 0.2,
                        max.overlaps = 50,
                        segment.color = 'grey50',
                        colour = "black")

RC.Axis.genes.FDR.filtered$PC1 <- GenePCs$PC1
RC.Axis.genes.FDR.filtered$PC2 <- GenePCs$PC2
RC.Axis.genes.FDR.filtered$Cluster <- GenePCs$Cluster

Average cluster’s landscape

Genes.landscape <- Gene.smooth.landscape.gam(Sig.gene.expr.data, scale.exp = F)
Cluster.means <- Genes.landscape[,1:2]

Cluster.means$Clust.1 <- scale(rowMeans(Genes.landscape[,GenePCs$Gene[GenePCs$Cluster == 1]]))
Cluster.means$Clust.2 <- scale(rowMeans(Genes.landscape[,GenePCs$Gene[GenePCs$Cluster == 2]]))
Cluster.means$Clust.3 <- scale(rowMeans(Genes.landscape[,GenePCs$Gene[GenePCs$Cluster == 3]]))
Cluster.means$Clust.4 <- scale(rowMeans(Genes.landscape[,GenePCs$Gene[GenePCs$Cluster == 4]]))
Cluster.means$Clust.5 <- scale(rowMeans(Genes.landscape[,GenePCs$Gene[GenePCs$Cluster == 5]]))

table(GenePCs$Cluster)
## 
##  1  2  3  4  5 
## 33 29 30 46 21
Plot.landscape(data = Cluster.means,
               genes = paste0("Clust.", 1:5),
               col.pal =  "BrBG",
               ncols = 3)

Plot some selected genes landscape

Selected.gene <- c("Mpped2","Lhx2", "Etv5",
                   "Pax6", "Nr2f1", "Lypd6")

Selected.gene.expr.data <- AP.data@dr$RC.DV.axis@cell.embeddings
Selected.gene.expr.data <- as.data.frame(cbind(Selected.gene.expr.data, t(as.matrix(AP.data@data[Selected.gene,]))))


Selected.gene.landscape <- Gene.smooth.landscape.gam(Selected.gene.expr.data, scale.exp = T)

Plot.landscape(data = Selected.gene.landscape ,
               genes = Selected.gene,
               col.pal =  "RdBu",
               ncols = 3)

Intersect RC variable with DV variable genes

DVgenes <- read.table("./Progenitors/Gene.dynamique.csv", sep = ";", header = T)

RC.genes <- as.character(RC.Axis.genes.FDR.filtered$gene_short_name)
DV.genes <- as.character(DVgenes$Gene)

gene.list <- list(RC.genes = RC.genes, DV.genes = DV.genes)
ggvenn::ggvenn(gene.list)

RC.Axis.genes.FDR.filtered$DV_axis_variable <- RC.genes %in% DV.genes

write.table(RC.Axis.genes.FDR.filtered, "./Progenitors/Rostro_Caudal_genes.csv", sep = ";", quote = F)

Session Info

#date
format(Sys.time(), "%d %B, %Y, %H,%M")
## [1] "03 mai, 2021, 11,49"
#Packages used
sessionInfo()
## R version 3.6.3 (2020-02-29)
## Platform: x86_64-pc-linux-gnu (64-bit)
## Running under: Ubuntu 18.04.5 LTS
## 
## Matrix products: default
## BLAS:   /usr/lib/x86_64-linux-gnu/atlas/libblas.so.3.10.3
## LAPACK: /usr/lib/x86_64-linux-gnu/atlas/liblapack.so.3.10.3
## 
## locale:
##  [1] LC_CTYPE=fr_FR.UTF-8       LC_NUMERIC=C              
##  [3] LC_TIME=fr_FR.UTF-8        LC_COLLATE=fr_FR.UTF-8    
##  [5] LC_MONETARY=fr_FR.UTF-8    LC_MESSAGES=fr_FR.UTF-8   
##  [7] LC_PAPER=fr_FR.UTF-8       LC_NAME=C                 
##  [9] LC_ADDRESS=C               LC_TELEPHONE=C            
## [11] LC_MEASUREMENT=fr_FR.UTF-8 LC_IDENTIFICATION=C       
## 
## attached base packages:
##  [1] splines   stats4    parallel  stats     graphics  grDevices utils    
##  [8] datasets  methods   base     
## 
## other attached packages:
##  [1] monocle_2.14.0      DDRTree_0.1.5       irlba_2.3.3        
##  [4] VGAM_1.1-2          Biobase_2.46.0      BiocGenerics_0.32.0
##  [7] RColorBrewer_1.1-2  patchwork_0.0.1     ggExtra_0.9        
## [10] gridExtra_2.3       pheatmap_1.0.12     ggplotify_0.0.5    
## [13] dplyr_0.8.3         tidyr_1.0.0         Rtsne_0.15         
## [16] mgcv_1.8-33         nlme_3.1-141        princurve_2.1.4    
## [19] reticulate_1.18     Seurat_2.3.4        Matrix_1.2-17      
## [22] cowplot_1.0.0       ggplot2_3.2.1      
## 
## loaded via a namespace (and not attached):
##   [1] snow_0.4-3           backports_1.1.5      Hmisc_4.3-0         
##   [4] plyr_1.8.4           igraph_1.2.5         lazyeval_0.2.2      
##   [7] densityClust_0.3     fastICA_1.2-2        digest_0.6.25       
##  [10] foreach_1.4.7        htmltools_0.5.0      viridis_0.5.1       
##  [13] lars_1.2             gdata_2.18.0         magrittr_1.5        
##  [16] checkmate_1.9.4      cluster_2.1.0        mixtools_1.1.0      
##  [19] ROCR_1.0-7           limma_3.42.0         matrixStats_0.55.0  
##  [22] docopt_0.6.1         R.utils_2.9.0        colorspace_1.4-1    
##  [25] ggrepel_0.8.1        xfun_0.18            sparsesvd_0.2       
##  [28] crayon_1.4.0         jsonlite_1.7.0       zeallot_0.1.0       
##  [31] survival_2.44-1.1    zoo_1.8-6            iterators_1.0.12    
##  [34] ape_5.3              glue_1.4.1           gtable_0.3.0        
##  [37] kernlab_0.9-29       prabclus_2.3-1       DEoptimR_1.0-8      
##  [40] scales_1.1.0         bibtex_0.4.2         miniUI_0.1.1.1      
##  [43] Rcpp_1.0.5           metap_1.1            dtw_1.21-3          
##  [46] viridisLite_0.3.0    xtable_1.8-4         htmlTable_1.13.2    
##  [49] gridGraphics_0.5-1   foreign_0.8-72       bit_4.0.4           
##  [52] proxy_0.4-23         mclust_5.4.5         SDMTools_1.1-221.1  
##  [55] Formula_1.2-3        tsne_0.1-3           htmlwidgets_1.5.1   
##  [58] httr_1.4.1           FNN_1.1.3            gplots_3.0.1.1      
##  [61] fpc_2.2-3            acepack_1.4.1        modeltools_0.2-22   
##  [64] ica_1.0-2            farver_2.0.1         pkgconfig_2.0.3     
##  [67] R.methodsS3_1.7.1    flexmix_2.3-15       nnet_7.3-14         
##  [70] labeling_0.3         tidyselect_0.2.5     rlang_0.4.7         
##  [73] reshape2_1.4.3       later_1.0.0          munsell_0.5.0       
##  [76] tools_3.6.3          ggridges_0.5.1       evaluate_0.14       
##  [79] stringr_1.4.0        fastmap_1.0.1        yaml_2.2.1          
##  [82] npsurv_0.4-0         knitr_1.26           bit64_4.0.2         
##  [85] fitdistrplus_1.0-14  robustbase_0.93-5    caTools_1.17.1.2    
##  [88] purrr_0.3.3          RANN_2.6.1           pbapply_1.4-2       
##  [91] mime_0.7             slam_0.1-46          R.oo_1.23.0         
##  [94] ggvenn_0.1.8         hdf5r_1.3.2.9000     compiler_3.6.3      
##  [97] rstudioapi_0.11      png_0.1-7            lsei_1.2-0          
## [100] tibble_2.1.3         stringi_1.4.6        lattice_0.20-41     
## [103] HSMMSingleCell_1.6.0 vctrs_0.2.0          pillar_1.4.2        
## [106] lifecycle_0.1.0      BiocManager_1.30.10  combinat_0.0-8      
## [109] Rdpack_0.11-0        lmtest_0.9-37        data.table_1.12.6   
## [112] bitops_1.0-6         gbRd_0.4-11          httpuv_1.5.2        
## [115] R6_2.4.1             latticeExtra_0.6-28  promises_1.1.0      
## [118] KernSmooth_2.23-15   codetools_0.2-16     MASS_7.3-53         
## [121] gtools_3.8.1         assertthat_0.2.1     withr_2.1.2         
## [124] qlcMatrix_0.9.7      diptest_0.75-7       doSNOW_1.0.18       
## [127] grid_3.6.3           rpart_4.1-15         class_7.3-17        
## [130] rmarkdown_2.5        rvcheck_0.1.7        segmented_1.0-0     
## [133] shiny_1.4.0          base64enc_0.1-3

  1. Institute of Psychiatry and Neuroscience of Paris, INSERM U1266, 75014, Paris, France, ↩︎

---
title: "Rostro-caudal axis of variation among pallial progenitors"
author:
   - Matthieu Moreau^[Institute of Psychiatry and Neuroscience of Paris, INSERM U1266, 75014, Paris, France, matthieu.moreau@inserm.fr] [![](https://orcid.org/sites/default/files/images/orcid_16x16.png)](https://orcid.org/0000-0002-2592-2373)
date: "`r format(Sys.time(), '%d %B, %Y')`"
output: 
  html_document: 
    code_download: yes
    df_print: tibble
    highlight: haddock
    includes:
      in_header: header.html
    theme: cosmo
    toc: yes
    toc_depth: 5
    toc_float:
      collapsed: yes
---

```{css, echo=FALSE}
h1 {
  font-size: 34px;
  margin-top: 2rem;
  margin-bottom: 1rem;
  color: #e64d00;
  text-decoration: none;
}
h1.title {
  font-size: 40px;
  margin-top: 2rem;
  margin-bottom: 1rem;
  text-align: center;
  text-decoration: none;
  color: #000000;
}
h2 {
  font-size: 30px;
  margin-top: 2rem;
  margin-bottom: 1rem;
  color: #000000;
}
h3 {
  font-size: 24px;
  margin-top: 2rem;
  margin-bottom: 1rem;
  color: #000000;
}
h4 {
  font-size: 20px;
  margin-top: 2rem;
  margin-bottom: 1rem;
  color: #000000;
}
h5 {
  font-size: 18px;
  margin-top: 2rem;
  margin-bottom: 1rem;
  color: #000000;
}

.scroll-100 {
  max-height: 200px;
  overflow-y: auto;
  background-color: inherit;
}

p {
  font-size: 16px;
}
```

```{r setup, include=FALSE}
knitr::opts_chunk$set(echo = TRUE, fig.align = 'center', message=FALSE, warning=FALSE)
set.seed(1234)
```

# Load libraries

```{r }
# Load library
library(Seurat)
library(reticulate)
library(princurve)
library(mgcv)
library(Rtsne)

library(tidyr)
library(dplyr)

library(ggplot2)
library(ggplotify)
library(pheatmap)
library(gridExtra)
library(ggExtra)
library(cowplot)
library(patchwork)
library(RColorBrewer)

library(monocle)

#Set ggplot theme as classic
theme_set(theme_classic())


```

# Load E12 dataset

```{r}
AP.data <- readRDS("./AP.data.RDS")
```

## Extract pallial progenitors

```{r}
# Filter out subpallial progenitors
AP.ident <- unique(AP.data@ident)
AP.data <-  SubsetData(AP.data,
                          ident.use = grep("Sub", AP.ident, value = T, invert = T),
                          subset.raw = T,
                          do.clean = F)

# Reset the pseudo-DV score to [0,1]
score <- AP.data@meta.data$DorsoVentral.Score
AP.data@meta.data$DorsoVentral.Score <- (score - min(score)) / (max(score) - min(score))
```

```{r fig.dim=c(12, 4)}
p1 <- DimPlot(AP.data,
               group.by = "Domaine",
               reduction.use = "spring",
               dim.1 = 1,
               dim.2 = 2,
               do.label=F,
               label.size = 4,
               no.legend = F,
               do.return = T,
               cols.use = tolower(c("#68B041", "#E3C148", "#B7D174", "#E46B6B")))


data <- data.frame(spring1 = AP.data@dr$spring@cell.embeddings[,1],
                   spring2 = AP.data@dr$spring@cell.embeddings[,2],
                   DorsoVentral.Score = AP.data@meta.data$DorsoVentral.Score)

cols <- colorRampPalette(brewer.pal(n =11, name = "Spectral"))(100)
p2 <- ggplot(data, aes(spring1, spring2)) + 
      geom_point(aes(color=DorsoVentral.Score), size=2, shape=16)  + 
      scale_color_gradientn(colours=rev(cols), name='Speudotime score')

p1 + p2
```

## Filter, normalize and scale the expression matrix

```{r}
# Remove non expressed genes
num.cells <- Matrix::rowSums(AP.data@data > 0)
genes.use <- names(x = num.cells[which(x = num.cells >= 20)])
AP.data@raw.data <- AP.data@raw.data[genes.use, ]
AP.data@data <- AP.data@data[genes.use, ]

# Normalize the counts matrix
AP.data <- NormalizeData(object = AP.data,
                         normalization.method = "LogNormalize", 
                         scale.factor = round(median(AP.data@meta.data$nUMI)), display.progress = F)

# Scale expression matrix
AP.data <- ScaleData(object = AP.data,
                         vars.to.regress = c("nUMI", "nGene", "percent.ribo", "percent.mito"),
                         display.progress = F)


# Find most variable genes
AP.data <- FindVariableGenes(object = AP.data,
                                 mean.function = ExpMean,
                                 dispersion.function = LogVMR,
                                 x.low.cutoff = 0.0125,
                                 x.high.cutoff = 3, 
                                 y.cutoff = 1, 
                                 do.plot = F,
                                 display.progress = F)
```

```{r}
rm(list=ls()[!ls() %in% c("AP.data")])
```

# Compute PCA and exclude PCs correlating with unwanted sources of variation

```{r}
# PCA
AP.data <- RunPCA(object = AP.data,
                      pcs.compute = 10,
                      do.print = F,
                      pcs.print = 1,
                      genes.print = 1,
                      weight.by.var=T)
```

```{r fig.dim=c(5.3, 4)}
Varaxis <- data.frame(Ccycle = AP.data@meta.data$CC.Difference,
                      Sphase = AP.data@meta.data$S.Score,
                      Dvaxis = AP.data@meta.data$DorsoVentral.Score)

PCcor <- abs(cor(AP.data@dr$pca@cell.embeddings, Varaxis))

pheatmap(t(PCcor),
         color = colorRampPalette(brewer.pal(n = 9, name = "RdPu"))(100),
         cluster_rows = F,
         cluster_cols = F,
         main = "Pearson's correlation between PCs and characterized axis of variation")

# Exclude PCs having a correlation with characterized axis of variation > 0.25
cor.th <- 0.25
Selected_PCs <- seq(1:nrow(PCcor))[colSums(t(PCcor) >= cor.th) == 0]
Selected_PCs
```

# Find principal curve over the six remaining PCs

```{r}
data <- as.data.frame(AP.data@dr$pca@cell.embeddings[,Selected_PCs])

fit <- principal_curve(as.matrix(data),
                       smoother='lowess',
                       trace=TRUE,
                       f = .7,
                       stretch=0)

RostroCaudal.score <- fit$lambda/max(fit$lambda)
AP.data@meta.data$RostroCaudal.score <- RostroCaudal.score
```

```{r fig.dim=c(6, 4)}
data$Domaine <- AP.data@meta.data$Domaine

ggplot(data, aes(PC4, PC5)) + 
      geom_point(aes(color=Domaine), size=3, shape=16) +
      geom_line(data=as.data.frame(fit$s[order(fit$lambda),]), color='red', size=0.77) +
      scale_color_manual(values=c("#68b041", "#e3c148", "#b7d174", "#e46b6b"))
```

```{r fig.dim=c(5.3, 4)}
Varaxis <- data.frame(Ccycle = AP.data@meta.data$CC.Difference,
                      Sphase = AP.data@meta.data$S.Score,
                      Dvaxis = AP.data@meta.data$DorsoVentral.Score,
                      RCaxis = AP.data@meta.data$RostroCaudal.score)

PCcor <- abs(cor(AP.data@dr$pca@cell.embeddings, Varaxis))

pheatmap(t(PCcor),
         color = colorRampPalette(brewer.pal(n = 9, name = "RdPu"))(100),
         cluster_rows = F,
         cluster_cols = F,
         main = "Pearson's correlation between PCs and characterized axis of variation")
```


# Set new coordinates as Pseudo-DV and Pseudo-RC axis scores

```{r}
Coordinates <- data.frame(RostroCaudal.Axis = -AP.data@meta.data$RostroCaudal.score,
                          DorsoVentral.Axis = AP.data@meta.data$DorsoVentral.Score)

colnames(Coordinates) <- c("RC.DV.axis1","RC.DV.axis2")
rownames(Coordinates) <- rownames(AP.data@meta.data)

AP.data <- SetDimReduction(AP.data,
                           reduction.type = "RC.DV.axis",
                           slot = "cell.embeddings",
                           new.data = as.matrix(Coordinates))

AP.data@dr$RC.DV.axis@key <- "RC.DV.axis"
colnames(AP.data@dr$RC.DV.axis@cell.embeddings) <- paste0(GetDimReduction(object = AP.data, reduction.type = "RC.DV.axis",slot = "key"), c(1,2))
```

```{r fig.dim=c(5.3, 4)}
DimPlot(AP.data,
        group.by = "Domaine",
        reduction.use = "RC.DV.axis",
        do.label=F,
        pt.size = 3,
        label.size = 4,
        no.legend = F,
        do.return = T,
        cols.use =c("#68b041", "#e3c148", "#b7d174", "#e46b6b"))
```

## Some genes with known RC gradient

### Along the new RC axis

```{r fig.dim=c(5, 3)}
source("./functions/GenesTrendPlots.R")

Plot.Genes.trend(AP.data,
                 genes = c("Etv5","Pou3f2", "Nr2f2", "Igfbp5"),
                 Axis = "RostroCaudal.score",
                 Use.scale.data = F)
```


### On both RC and DV axis

```{r fig.show='hide'}
plot <- FeaturePlot(object = AP.data,
                    features.plot = c("Etv5","Pou3f2", "Nr2f2", "Igfbp5"),
                    cols.use = c("grey90", brewer.pal(9,"YlGnBu")),
                    reduction.use = "RC.DV.axis",
                    no.legend = T,
                    pt.size = 2,
                    overlay = F,
                    dark.theme = F,
                    do.return =T,
                    no.axes = T)


for (i in 1:length(plot)){
  plot[[i]]$data <- plot[[i]]$data[order(plot[[i]]$data$gene),]
}
```

```{r fig.dim=c(5, 4)}
cowplot::plot_grid(plotlist = plot[1:4], ncol =2)
```



# Find differentially expressed genes along the pseudo RC axis

## Initialize a monocle object

```{r}
# Transfer metadata 
meta.data <- data.frame(barcode = rownames(AP.data@meta.data),
                        Cluster = AP.data@meta.data$old.ident,
                        RostroCaudal.score =  AP.data@meta.data$RostroCaudal.score,
                        DorsoVentral.Score = AP.data@meta.data$DorsoVentral.Score,
                        Domaine = AP.data@meta.data$Domaine,
                        CellcyclePhase = AP.data@meta.data$Phase,
                        row.names = rownames(AP.data@meta.data))
                   
Annot.data  <- new('AnnotatedDataFrame', data = meta.data)

# Transfer count data
count.data = data.frame(gene_short_name = rownames(AP.data@raw.data),
                  row.names = rownames(AP.data@raw.data))

feature.data <- new('AnnotatedDataFrame', data = count.data)

# Create the CellDataSet object
gbm_cds <- newCellDataSet(as.matrix(AP.data@raw.data),
                          phenoData = Annot.data,
                          featureData = feature.data,
                          lowerDetectionLimit = 1,
                          expressionFamily = negbinomial())
```

```{r}
gbm_cds <- estimateSizeFactors(gbm_cds)
gbm_cds <- estimateDispersions(gbm_cds)
gbm_cds <- detectGenes(gbm_cds, min_expr = 0.1)
```

```{r}
rm(list = ls()[!ls() %in% c("AP.data", "gbm_cds")])
```

## Test each gene trends over pseudo-RC score

```{r}
# Exclude cell cycle associated genes
CCgenes <- as.character(read.table("./Progenitors/CellCycleGenes.csv", sep = "\t", header = F)[,1])
Input.genes <- AP.data@var.genes[!AP.data@var.genes %in% c(CCgenes,"Xist")]
```

```{r}
RC.Axis.genes <- differentialGeneTest(gbm_cds[Input.genes,], 
                                      fullModelFormulaStr = "~sm.ns(RostroCaudal.score, df = 3)*sm.ns(DorsoVentral.Score, df = 3)", 
                                      reducedModelFormulaStr = "~sm.ns(DorsoVentral.Score, df = 3)", 
                                      cores = detectCores() -2)

# Filter genes with a FDR < 0.0001
RC.Axis.genes.FDR.filtered <- RC.Axis.genes %>% filter(qval < 1e-4)
```

# Cluster significant genes based on their RC-DV expression landscape

## Fit the smoothed expression landscape over DV and RC axis

```{r }
source("./functions/FunctionsLandscapeSmoothing.R")

genes <- as.character(RC.Axis.genes.FDR.filtered$gene_short_name)

Sig.gene.expr.data <- AP.data@dr$RC.DV.axis@cell.embeddings
Sig.gene.expr.data <- as.data.frame(cbind(Sig.gene.expr.data, t(as.matrix(AP.data@data[genes,]))))

Sig.gene.landscape <- Gene.smooth.landscape.gam(Sig.gene.expr.data, scale.exp = T)
```

## Perform PCA

```{r fig.dim=c(5.3, 4)}
pcs <- prcomp(t(Sig.gene.landscape[,3:ncol(Sig.gene.landscape)]))

eigs <- (pcs$sdev[1:10])^2
PercentVAr <- data.frame(PercentVAr = eigs*100 / sum(eigs),
                         PCs = 1:length(eigs))

ggplot(PercentVAr,aes(x= as.factor(PCs),y=PercentVAr)) +
  geom_point() +
  geom_hline(yintercept = 5,linetype = 2, colour="red")
```

## Cluster genes on the first 3 PCs

```{r}
set.seed(1234)

GenePCs <- as.data.frame(pcs$x[,1:3])
GenePCs$Gene <- rownames(GenePCs)

# Perform Kmeans clustering
kmeans <- kmeans(x = GenePCs[,1:3], centers = 5)
GenePCs$Cluster <- factor(kmeans$cluster)

ggplot(GenePCs, aes(PC1, -PC2)) + 
      geom_point(aes(color=Cluster),size=3, shape=16) +
      scale_color_manual(values=c("#d14c8d","#9ec22f", "#a9961b", "#cc3a1b", "#4cabdc", "#5ab793")) +
      ggrepel::geom_text_repel((aes(label=ifelse(Gene %in% c("Mpped2","Lhx2", "Etv5","Pax6", "Celf4", "Fgf15","Nr2f1", "Lypd6"), as.character(Gene),''))), 
                        box.padding   = 0.2, 
                        point.padding = 0.2,
                        max.overlaps = 50,
                        segment.color = 'grey50',
                        colour = "black")
```


```{r}
RC.Axis.genes.FDR.filtered$PC1 <- GenePCs$PC1
RC.Axis.genes.FDR.filtered$PC2 <- GenePCs$PC2
RC.Axis.genes.FDR.filtered$Cluster <- GenePCs$Cluster
```

## Average cluster's landscape

```{r fig.dim=c(6, 4)}
Genes.landscape <- Gene.smooth.landscape.gam(Sig.gene.expr.data, scale.exp = F)
Cluster.means <- Genes.landscape[,1:2]

Cluster.means$Clust.1 <- scale(rowMeans(Genes.landscape[,GenePCs$Gene[GenePCs$Cluster == 1]]))
Cluster.means$Clust.2 <- scale(rowMeans(Genes.landscape[,GenePCs$Gene[GenePCs$Cluster == 2]]))
Cluster.means$Clust.3 <- scale(rowMeans(Genes.landscape[,GenePCs$Gene[GenePCs$Cluster == 3]]))
Cluster.means$Clust.4 <- scale(rowMeans(Genes.landscape[,GenePCs$Gene[GenePCs$Cluster == 4]]))
Cluster.means$Clust.5 <- scale(rowMeans(Genes.landscape[,GenePCs$Gene[GenePCs$Cluster == 5]]))

table(GenePCs$Cluster)

Plot.landscape(data = Cluster.means,
               genes = paste0("Clust.", 1:5),
               col.pal =  "BrBG",
               ncols = 3)
```

## Plot some selected genes landscape

```{r fig.dim=c(6, 4)}
Selected.gene <- c("Mpped2","Lhx2", "Etv5",
                   "Pax6", "Nr2f1", "Lypd6")

Selected.gene.expr.data <- AP.data@dr$RC.DV.axis@cell.embeddings
Selected.gene.expr.data <- as.data.frame(cbind(Selected.gene.expr.data, t(as.matrix(AP.data@data[Selected.gene,]))))


Selected.gene.landscape <- Gene.smooth.landscape.gam(Selected.gene.expr.data, scale.exp = T)

Plot.landscape(data = Selected.gene.landscape ,
               genes = Selected.gene,
               col.pal =  "RdBu",
               ncols = 3)
```

## Intersect RC variable with DV variable genes

```{r fig.dim=c(3, 3)}
DVgenes <- read.table("./Progenitors/Gene.dynamique.csv", sep = ";", header = T)

RC.genes <- as.character(RC.Axis.genes.FDR.filtered$gene_short_name)
DV.genes <- as.character(DVgenes$Gene)

gene.list <- list(RC.genes = RC.genes, DV.genes = DV.genes)
ggvenn::ggvenn(gene.list)

```

```{r}
RC.Axis.genes.FDR.filtered$DV_axis_variable <- RC.genes %in% DV.genes

write.table(RC.Axis.genes.FDR.filtered, "./Progenitors/Rostro_Caudal_genes.csv", sep = ";", quote = F)
```

# Session Info

```{r}
#date
format(Sys.time(), "%d %B, %Y, %H,%M")

#Packages used
sessionInfo()
```
