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netrankr

Overview

netrankr is an R package to analyze partial rankings in the context of networks centrality. While the package includes the possibility to build a variety of indices, its main focus lies on index-free assessment of centrality. Computed partial rankings can be analyzed with a variety of methods. These include probabilistic methods like computing expected node ranks and relative rank probabilities (how likely is it that a node is more central than another?).

Most implemented methods are very general and can be used whenever partial rankings have to be analysed.

Visit the online manual for more Details.

Install

To install from CRAN:

 install.packages("netrankr")

To install the developer version from github:

#install.packages(devtools)
devtools::install_github("schochastics/netrankr")

Details

Check out the online manual for more help.

The core functions of the package are:

  • Computing the neighborhood inclusion preorder with neighborhood_inclusion(). The resulting partial ranking is the foundation for any centrality related analysis on undirected and unweighted graphs. More details can be found in the dedicated vignette: vignette("neighborhood_inclusion",package="netrankr"). A generalizded version of neighborhood inclusion is implemented in positional_dominance(). See vignette("positional_dominance",package="netrankr") for help.

  • Constructing graphs with a unique centrality ranking with threshold_graph(). This class of graphs, known as threshold graphs, can be used to benchmark centrality indices, since they only allow for one ranking of the nodes. For more details consult the vignette: vignette("threshold_graph",package="netrankr").

  • Computing probabilistic centrality rankings. The package includes several function to calculate rank probabilities of nodes in a network, including expected ranks (how central do we expect a node to be?) and relative rank probabilities (how likely is it that a node is more central than another?). These probabilities can either be computed exactly for small networks (exact_rank_prob()), based on an almost uniform sample (mcmc_rank_prob()) or approximated via several heuristics (approx_rank_expected(),approx_rank_relative()). Consult vignette('probabilistic_cent',package='netrankr') for more information and vignette('benchmarks',package='netrankr') for applicability.

  • Although the focus of the package lies on an index-free assessement of centrality, the package provides the possibility to build a variety of indices. Consult vignette('centrality_indices',package='netrankr') for more information.

The package includes several additional vignettes, which can be viewed with browseVignettes(package = "netrankr") or online

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Version

Install

install.packages('netrankr')

Monthly Downloads

1,116

Version

0.2.1

License

MIT + file LICENSE

Maintainer

David Schoch

Last Published

September 18th, 2018

Functions in netrankr (0.2.1)

hyperbolic_index

Hyperbolic (centrality) index
comparable_pairs

Comparable pairs in a partial ranking
neighborhood_inclusion

Neighborhood-inclusion preorder
threshold_graph

Random threshold graphs
spectral_gap

Spectral gap of a graph
mcmc_rank_prob

Estimate rank probabilities with Markov Chains
positional_dominance

Generalized Dominance in Graphs
rank_intervals

Rank interval of nodes
plot_rank_intervals

Plot rank intervals
is_preserved

Check preservation
majorization_gap

Majorization gap
index_builder

Centrality Index Builder
indirect_relations

Indirect relations in a network
transform_relations

Transform indirect relations
transitive_reduction

Transitive Reduction
exact_rank_prob

Probabilistic centrality rankings
florentine_m

Florentine family marriage network
approx_rank_relative

Approximation of relative rank probabilities
compare_ranks

Count occurrences of pairs in rankings
get_rankings

Rankings that extend a partial ranking
netrankr

netrankr: An R package for centrality and partial rankings in networks
aggregate_positions

Quantification of (indirect) relations
dominance_graph

Partial ranking as directed graph
approx_rank_expected

Approximation of expected ranks