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A Comparison of Clustering Algorithms: K-Means, DBSCAN, and Hierarchical

 A Comparison of Clustering Algorithms: K-Means, DBSCAN, and Hierarchical


Clustering is an unsupervised machine learning technique used to group similar data points. Three widely used algorithms are K-Means, DBSCAN, and Hierarchical Clustering. Each has unique strengths, weaknesses, and ideal use cases.


1. K-Means Clustering

How it Works


Divides data into K groups based on distance.


Assigns each point to the nearest cluster center (centroid).


Iteratively updates centroids until convergence.


Strengths


Simple and fast


Works well with large datasets


Efficient for spherical or well-separated clusters


Easy to understand and implement


Weaknesses


Requires choosing K in advance


Sensitive to initial centroids


Fails at detecting non-spherical clusters


Sensitive to noise and outliers


When to Use


Large datasets


Clusters are compact, round, and evenly sized


You can estimate the number of clusters


2. DBSCAN (Density-Based Spatial Clustering of Applications with Noise)

How it Works


Groups points based on density.


Points in high-density areas form clusters.


Points in low-density regions become outliers/noise.


Two parameters:


eps (neighborhood radius)


minPts (minimum points required to form dense region)


Strengths


Does not require K


Can identify arbitrary-shaped clusters


Robust to noise and outliers


Good for spatial data with varying density


Weaknesses


Choosing eps and minPts is tricky


Struggles when clusters have very different densities


Not ideal for very high-dimensional data


When to Use


Data with noise or outliers


Arbitrary-shaped clusters


Unknown number of clusters


Geospatial or IoT sensor datasets


3. Hierarchical Clustering

How it Works


Two types:


Agglomerative: Start with single points → merge clusters


Divisive: Start with one cluster → split it


Creates a dendrogram, a tree-like structure showing cluster relationships.


Strengths


No need to choose the number of clusters initially


Produces full clustering hierarchy (dendrogram)


Works well for small or medium-size datasets


Can use various distance measures (Euclidean, Manhattan, cosine)


Weaknesses


Computationally expensive for large datasets


Sensitive to noise and outliers


Once a merge/split happens, it cannot be undone (“greedy” process)


When to Use


Small datasets (<10,000 points)


Want a visual hierarchy (dendrogram)


Need flexible distance metrics


Clusters are not too large or noisy


4. Comparison Table

Feature K-Means DBSCAN Hierarchical

Requires number of clusters? Yes (K) No No (can cut dendrogram later)

Cluster shape Spherical Arbitrary Arbitrary

Handles noise/outliers Poor Excellent Poor

Computational cost Low Medium High

Works with large data Yes Yes (with careful tuning) Not ideal

Distance metric Usually Euclidean Any (density-based) Many choices

Detects non-convex clusters No Yes Sometimes

Interpretability Easy Moderate High (dendrogram)

5. Summary of Best Use Cases


Use K-Means when:

Data is well-behaved, largely spherical, and K is known.


Use DBSCAN when:

Data has noise, outliers, or irregular cluster shapes.


Use Hierarchical Clustering when:

Dataset is small or medium-sized and you want a cluster hierarchy.

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