A Domain Adaptive Density Clustering Algorithm for Data with Varying Density Distribution

TL;DR

This paper introduces a domain-adaptive density clustering algorithm that effectively handles data with varying density distributions, addressing issues like sparse cluster loss and cluster fragmentation, and demonstrating superior results on complex datasets.

Contribution

The paper proposes a novel domain-adaptive density measurement and cluster self-ensemble method for improved clustering of data with diverse density features.

Findings

Outperforms existing algorithms on VDD, ED, and MDDM datasets

Effectively detects sparse clusters with adaptive density measurement

Reduces cluster fragmentation through self-ensemble approach

Abstract

As one type of efficient unsupervised learning methods, clustering algorithms have been widely used in data mining and knowledge discovery with noticeable advantages. However, clustering algorithms based on density peak have limited clustering effect on data with varying density distribution (VDD), equilibrium distribution (ED), and multiple domain-density maximums (MDDM), leading to the problems of sparse cluster loss and cluster fragmentation. To address these problems, we propose a Domain-Adaptive Density Clustering (DADC) algorithm, which consists of three steps: domain-adaptive density measurement, cluster center self-identification, and cluster self-ensemble. For data with VDD features, clusters in sparse regions are often neglected by using uniform density peak thresholds, which results in the loss of sparse clusters. We define a domain-adaptive density measurement method based on K-Nearest Neighbors (KNN) to adaptively detect the density peaks of different density regions. We treat each data point and its KNN neighborhood as a subgroup to better reflect its density distribution in a domain view. In addition, for data with ED or MDDM features, a large number of density peaks with similar values can be identified, which results in cluster fragmentation. We propose a cluster center self-identification and cluster self-ensemble method to automatically extract the initial cluster centers and merge the fragmented clusters. Experimental results demonstrate that compared with other comparative algorithms, the proposed DADC algorithm can obtain more reasonable clustering results on data with VDD, ED and MDDM features. Benefitting from a few parameter requirements and non-iterative nature, DADC achieves low computational complexity and is suitable for large-scale data clustering.