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MIT Senseable City's Combo Algorithm (can't find it on github; figured I'd put it up)

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Combo

I came across this neat tool in reading Alasdair Rae and Garrett Dash Nelson's beautiful An Economic Geography of the United States: From Commutes to Megaregions in PLOS One. Unfortunately, the code wasn't contained in a repository anywhere, only available in zip form from the Senseable Cities website. For my ease, I put it here. What follows is more or less their original README.

Description

This is an implementation (for Modularity maximization) of the community detection algorithm called "Combo" described in the paper "General optimization technique for high-quality community detection in complex networks" by Stanislav Sobolevsky, Riccardo Campari, Alexander Belyi and Carlo Ratti. Please, send your feedback, bug reports and questions to:

alexander.belyi@gmail.com

If you use this code, please, cite:

Sobolevsky S., Campari R., Belyi A., and Ratti C. "General optimization technique for high-quality community detection in complex networks" Phys. Rev. E 90, 012811

Running

First you'll need to compile the program. If you're on a Linux/Mac box, make sure you have g++ installed, and then run

make

Once compiled, you can run the program with

./comboCPP path_to_network_file.net [max_number_of_communities] [mod_resolution]

The options are as follows:

  • path_to_network_file - path to the file in Pajek .net format
  • max_number_of_communities - maximal number of communities to be found (default is "INF" for infinite)
  • mod_resolution - modularity resolution parameter (default is 1)
  • file_suffix - suffix appended to output file (default is "comm_comboC++")

For example, you can make sure the compilation worked correctly by running:

./comboCPP karate.net

on the included karate.net file.

The Output

The program outputs one file named path_to_network_file_<file_suffix>.txt containing numbers of communities for each vertex on separete line. And it writes achieved modularity score to standart output.

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MIT Senseable City's Combo Algorithm (can't find it on github; figured I'd put it up)

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