如何在igraph for R中排列网络？

我正试图为R中的Monte Carlo程序编写一个代码。我的目标是估计为包igraph格式化的加权、单方、无向网络计算的度量的重要性

到目前为止，我在代码中包括了以下步骤：

1.创建加权、单方、无向网络，并计算观察到的Louvain模块化 3.排列保留其特征的原始网络，计算所有随机化网络的Louvain模性，并在向量中编译结果

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i您的错误是由于维度与
随机化模块化矩阵和一些随机化模块化结果不匹配造成的。在您的示例中，您的矩阵最终是
[1 x Nperm]
，但有时在排列过程中返回2个模块化分数。要解决这个问题，我只需将结果存储在一个列表中。由于模块化分数不匹配，因此需要调整分析的其余部分

library(igraph)

nodes <- read.delim("nodes.txt")
links <- read.delim("links.txt")
anurosnet <- graph_from_data_frame(d=links, vertices=nodes, directed=F) 
anurosnet

modularity1 = cluster_louvain(anurosnet)
modularity1$modularity #observed value 

obs <- modularity1$modularity
obs
real<-data.frame(obs)
real

Nperm = 100 #I am starting with a low n, but intend to use at least 1000 permutations
#randomized.modularity <- matrix(nrow=length(obs),ncol=Nperm+1)
#row.names(randomized.modularity) <- names(obs)
randomized.modularity <- list()
randomized.modularity[1] <- obs 
randomized.modularity


for(i in 1:Nperm){ 

  randomnet <- rewire(anurosnet, with=each_edge(0.5)) #rewire vertices with constant probability
  E(randomnet)$weight <- sample(E(anurosnet)$weight) #shuffle initial weights and assign them randomly to edges

  mod <- (cluster_louvain(randomnet))      
  mod$modularity      
  linha = mod$modularity     
  randomized.modularity <- c(randomized.modularity, list(linha))

}

randomized.modularity

库（igraph）
非常感谢！这很奇怪，我不知道cluster_louvain函数一次可以产生2个值。它应该是一个单一的值。我要问问它的作者。同时也感谢您提供了更干净的循环版本！如果您的排列创建了两个未连接的子图，那么可能会返回两个分数啊，好的。我认为它应该始终是一个分数，与图形完全连接或划分为多个分区无关。是否有方法将结果列表转换为数据帧（Nperm rows x 1 column），以便具有两个或更多值的插槽成为数据帧中的单行？类似这样：
rm_df
Nperm = 9 #I am starting with a low n, but intend to use at least 1000 permutations
randomized.modularity=matrix(nrow=length(obs),ncol=Nperm+1)
row.names(randomized.modularity)=names(obs)
randomized.modularity[,1]=obs 
randomized.modularity

i<-1
while(i<=Nperm){ 

  randomnet <- rewire(anurosnet, with=each_edge(0.5)) #rewire vertices with constant probability
  E(randomnet)$weight <- sample(E(anurosnet)$weight) #shuffle initial weights and assign them randomly to edges

  mod<-(cluster_louvain(randomnet))

  mod$modularity

  linha = mod$modularity

  randomized.modularity[,i+1]=linha
  print(i)
  i=i+1
}
randomized.modularity #Here the result is not as expected

niveis<-row.names(randomized.modularity)
for(k in niveis)
{
  if(any(is.na(randomized.modularity[k,]) == TRUE))
  {
    print(c(k, "metrica tem NA"))
  } else {
    nome.arq<- paste("modularity",k,".png", sep="")
    png(filename= nome.arq, res= 300, height= 15, width=21, unit="cm")
    plot(density(randomized.modularity[k,]), main="Observed vs. randomized",)
    abline(v=obs[k], col="red", lwd=2, xlab="")
    dev.off()
    print(k)
    nome.arq<- paste("Patefield_Null_mean_sd_",k,".txt", sep="")
    write.table(cbind(mean(randomized.modularity[k,]),sd(randomized.modularity[k,])), file=paste(nome.arq,sep=""), 
                sep=" ",row.names=TRUE,col.names=FALSE)
  }
}

significance=matrix(nrow=nrow(randomized.modularity),ncol=3)
row.names(significance)=row.names(randomized.modularity)
colnames(significance)=c("p (rand <= obs)", "p (rand >= obs)", "p (rand=obs)")

signif.sup=function(x) sum(x>=x[1])/length(x)
signif.inf=function(x) sum(x<=x[1])/length(x)
signif.two=function(x) ifelse(min(x)*2>1,1,min(x)*2)

significance[,1]=apply(randomized.modularity,1,signif.inf)
significance[,2]=apply(randomized.modularity,1,signif.sup)
significance[,3]=apply(significance[,-3],1,signif.two)

significance

library(igraph)

nodes <- read.delim("nodes.txt")
links <- read.delim("links.txt")
anurosnet <- graph_from_data_frame(d=links, vertices=nodes, directed=F) 
anurosnet

modularity1 = cluster_louvain(anurosnet)
modularity1$modularity #observed value 

obs <- modularity1$modularity
obs
real<-data.frame(obs)
real

Nperm = 100 #I am starting with a low n, but intend to use at least 1000 permutations
#randomized.modularity <- matrix(nrow=length(obs),ncol=Nperm+1)
#row.names(randomized.modularity) <- names(obs)
randomized.modularity <- list()
randomized.modularity[1] <- obs 
randomized.modularity


for(i in 1:Nperm){ 

  randomnet <- rewire(anurosnet, with=each_edge(0.5)) #rewire vertices with constant probability
  E(randomnet)$weight <- sample(E(anurosnet)$weight) #shuffle initial weights and assign them randomly to edges

  mod <- (cluster_louvain(randomnet))      
  mod$modularity      
  linha = mod$modularity     
  randomized.modularity <- c(randomized.modularity, list(linha))

}

randomized.modularity

randomized.modularity <- lapply(seq_len(Nperm), function(x){  
                                            randomnet <- rewire(anurosnet, with=each_edge(0.5)) #rewire vertices with constant probability
                                            E(randomnet)$weight <- sample(E(anurosnet)$weight) #shuffle initial weights and assign them randomly to edges
                                            return(cluster_louvain(randomnet)$modularity)
                                          })