Chameleon Algorithm: Hierarchical Dynamic Clustering
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Resource Overview
Chameleon Algorithm: A Hierarchical Dynamic Clustering Approach for Arbitrarily Shaped Clusters
Detailed Documentation
The Chameleon algorithm is a hierarchical dynamic clustering method particularly effective for identifying clusters of arbitrary shapes. Its core methodology involves dynamically merging highly similar subclusters while considering both intra-cluster compactness and inter-cluster connectivity.
When implementing the Chameleon algorithm in MATLAB, the following key steps are typically required:
Data Preprocessing: Convert raw data into clustering-suitable format, typically by constructing a K-Nearest Neighbor (KNN) graph using functions like `knnsearch` or `fitcknn` to capture local data structure information. This graph representation enables efficient neighborhood analysis.
Initial Partitioning: Use efficient partitioning methods like METIS (implemented via third-party tools or `graphpartition` functions) to divide data into smaller subclusters, ensuring high internal coherence within each subcluster.
Similarity Calculation: Compute similarity between subclusters by combining Relative Interconnectivity (RI) and Relative Closeness (RC) metrics. This involves graph-based calculations using adjacency matrices and shortest path algorithms (`distances` function) to quantify connectivity strength.
Dynamic Merging: Gradually merge subclusters based on similarity scores using iterative merging procedures. Termination conditions can include target cluster numbers (specified via input parameters) or similarity thresholds controlled through while-loop break conditions.
Result Validation: Evaluate final clustering quality using validation metrics like silhouette coefficients (`silhouette` function) or other clustering evaluation indices to verify result effectiveness.
The MATLAB implementation typically leverages graph theory tools (such as `graph` objects for managing network structures) and optimization techniques like sparse matrix computations (`sparse` function) to enhance efficiency when processing large-scale datasets.
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