comps: Find Connected Components in a Nearest-neighbor Graph

In dbscan: Density-Based Spatial Clustering of Applications with Noise (DBSCAN) and Related Algorithms

Find Connected Components in a Nearest-neighbor Graph

Description

Generic function and methods to find connected components in nearest neighbor graphs.

Usage

comps(x, ...)

## S3 method for class 'dist'
comps(x, eps, ...)

## S3 method for class 'kNN'
comps(x, mutual = FALSE, ...)

## S3 method for class 'sNN'
comps(x, ...)

## S3 method for class 'frNN'
comps(x, ...)

Arguments

x	the NN object representing the graph or a dist object
...	further arguments are currently unused.
eps	threshold on the distance
mutual	for a pair of points, do both have to be in each other's neighborhood?

Details

Note that for kNN graphs, one point may be in the kNN of the other but nor vice versa. mutual = TRUE requires that both points are in each other's kNN.

Value

a integer vector with component assignments.

Author(s)

Michael Hahsler

See Also

Other NN functions: NN, frNN(), kNN(), kNNdist(), sNN()

Examples

set.seed(665544)
n <- 100
x <- cbind(
  x=runif(10, 0, 5) + rnorm(n, sd = 0.4),
  y=runif(10, 0, 5) + rnorm(n, sd = 0.4)
  )
plot(x, pch = 16)

# Connected components on a graph where each pair of points
# with a distance less or equal to eps are connected
d <- dist(x)
components <- comps(d, eps = .8)
plot(x, col = components, pch = 16)

# Connected components in a fixed radius nearest neighbor graph
# Gives the same result as the threshold on the distances above
frnn <- frNN(x, eps = .8)
components <- comps(frnn)
plot(frnn, data = x, col = components)

# Connected components on a k nearest neighbors graph
knn <- kNN(x, 3)
components <- comps(knn, mutual = FALSE)
plot(knn, data = x, col = components)

components <- comps(knn, mutual = TRUE)
plot(knn, data = x, col = components)

# Connected components in a shared nearest neighbor graph
snn <- sNN(x, k = 10, kt = 5)
components <- comps(snn)
plot(snn, data = x, col = components)

dbscan documentation built on June 29, 2024, 1:07 a.m.