Python 3 implementation and documentation of the Hermina-Janos local graph clustering algorithm.
The project implements multiple variations of a local graph clustering algorithm named the Hermina-Janos algorithm in memory of my beloved grandparents.
Graph cluster analysis is used in a wide variety of fields. This project does not target one specific field, instead it aims to be a general tool for graph cluster analysis for cases where global cluster analysis is not applicable or practical for example because of the size of the data set or because a different (local) perspective is required.
The algorithms are independent of the cluster definition. The interface cluster definitions must implement can be found in the
definitions package along with a simple connectivity based cluster definition implementation. Besides the algorithms and the cluster definition, other utilities are also provided, most notably a module for node
- Install the latest version of the project from the Python Package Index using
pip install localclustering.
- The only dependency of this project is the
graphscrapershould already be installed after
pip install localclustering, but it has optional dependencies, one of which must be available on your system:
SQLAlchemy: It can be installed with
pip install SQLAlchemy.
Flask-SQLAlchemy: It can be installed with
pip install Flask-SQLAlchemy.
This section will guide you through the basics using
SQLAlchemy and the
IGraphWrapper graph implementation from
IGraphWrapper requires the
igraph project to be installed. You can do this by following the instructions at http://igraph.org/python/.
Once everything is in place, the analyzed graph can be created:
import igraph from graphscraper.igraphwrapper import IGraphWrapper graph = IGraphWrapper(igraph.Graph.Famous("Zachary"))
The next step is the creation of the cluster definition and the preparation of the clustering algorithm:
from localclustering.definitions.connectivity import ConnectivityClusterDefinition from localclustering.localengine import LocalClusterEngine cluster_definition = ConnectivityClusterDefinition(1.5, 0.85) local_cluster_engine = LocalClusterEngine( cluster_definition, # The cluster definition the algorithm should use. source_nodes_in_result=True, # Ensure that source nodes are not removed from the cluster. max_cluster_size=34 # Specify an upper limit for the calculated cluster's size. )
Now the source node of the clustering must be retrieved:
source_node = graph.nodes.get_node_by_name("2", can_validate_and_load=True)
And finally the cluster analysis can be executed:
cluster = local_cluster_engine.cluster([source_node])
Additionally you can list the nodes inside the cluster with their rank to get an overview of the result:
rank_provider = local_cluster_engine.get_rank_provider() for node in cluster.nodes: print(node.igraph_index, rank_provider.get_node_rank(node))
Any form of constructive contribution is welcome:
- Questions, feedback, bug reports: please open an issue in the issue tracker of the project or contact the repository owner in email, whichever you feel appropriate.
- Contribution to the software: please open an issue in the issue tracker of the project that describes the changes you would like to make to the software and open a pull request with the changes. The description of the pull request must references the corresponding issue.
The following types of contribution are especially appreciated:
- Implementation of new cluster definitions.
- Result comparison with global clustering algorithms on well-known and -analyzed graphs.
- Analysis of how cluster definitions should be configured for graphs with different characteristics.
- Analysis of how the weighting coefficients of the connectivity based cluster definition corresponding to the different hierarchy levels relate to each-other in different real-world graphs.
License - GNU AGPLv3
The library is open-sourced under the conditions of the GNU Affero General Public License v3.0, which is the strongest copyleft license. The reason for using this license is that this library is the "publication" of the Hermina-Janos algorithm and it should be referenced accordingly.
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