Dav*_*vid 1 layout r igraph rgl mathematical-lattices
我有一个缠绕在圆环上的晶格(图末尾的每个节点都链接到它们在网格上的相对节点)。
require("igraph")
require("rgl")
n = 10
g = graph.lattice(c(n,n)) # create a square lattice (nxn)
plot(g,vertex.size = 0.5,vertex.size = 4,vertex.label = NA,vertex.color = "red")
# want to connect up the corners (horribly done)
v1 = seq(from =1, to = n,by = 1)
v2 = seq(from = n, to = n^2, by = n)
v3 = seq(from = n^2, to = n^2 - n+1, by = -1)
v4 = seq(from = v3[length(v3)],to = 1,by = -n)
a = cbind(rbind(v1,v2), rbind(v3,v4))
a2 = matrix(a,nrow=length(a),ncol = 1)
g = add.edges(g,a2)
plot(g,vertex.size = 4,vertex.label = NA,vertex.color = "red")
sum(degree(g2) != 4) # so all nodes do indeed have degree four, delighted!
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我在创建/查找时遇到问题的是一种将图形绘制在圆环上的布局,理想情况下,我还希望rglplot的3d布局。
l2d = layout.a.lovely.torus(g,dim = 2)
l3d = layout.a.lovely.torus(g,dim = 3)
plot(g,vertex.size = 4,vertex.label = NA,vertex.color = "red",layout = l2d)
rglplot(g,vertex.size = 4,vertex.label = NA,vertex.color = "red",layout = l3d)
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参见图1,左图显示了与我正在寻找的东西相似的示例(这也是一张非常不错的论文!)
通过这个特定的示例,在3个维度上的Fruchterman-Reingold布局在一些实验中产生了最好的图形。
coordsFR <- layout.fruchterman.reingold(g, dim=3)
rglplot(g,vertex.size = 4,vertex.label = NA,vertex.color = "red",
layout = coordsFR)
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我也试过layout.sphere,layout.circle(其不产生第三维)和layout.drl与3个维度。layout.drl3维的外观比球体更好,但是我上面显示的基于力的布局更好。