Efficient Density-peaks Clustering Algorithms on Static and Dynamic Data in Euclidean Space

Author:

Amagata Daichi1ORCID,Hara Takahiro1ORCID

Affiliation:

1. Osaka University, Japan

Abstract

Clustering multi-dimensional points is a fundamental task in many fields, and density-based clustering supports many applications because it can discover clusters of arbitrary shapes. This article addresses the problem of Density-Peaks Clustering (DPC) in Euclidean space. DPC already has many applications, but its straightforward implementation incurs O ( n 2 ) time, where n is the number of points, thereby does not scale to large datasets. To enable DPC on large datasets, we first propose empirically efficient exact DPC algorithm, Ex-DPC. Although this algorithm is much faster than the straightforward implementation, it still suffers from O ( n 2 ) time theoretically. We hence propose a new exact algorithm, Ex-DPC++, that runs in o ( n 2 ) time. We accelerate their efficiencies by leveraging multi-threading. Moreover, real-world datasets may have arbitrary updates (point insertions and deletions). It is hence important to support efficient cluster updates. To this end, we propose D-DPC for fully dynamic DPC. We conduct extensive experiments using real datasets, and our experimental results demonstrate that our algorithms are efficient and scalable.

Funder

AIP Acceleration Research

JST CREST

Publisher

Association for Computing Machinery (ACM)

Subject

General Computer Science

Reference52 articles.

1. Daichi Amagata. 2022. Scalable and accurate density-peaks clustering on fully dynamic data. In IEEE Big Data. 445–454.

2. Daichi Amagata and Takahiro Hara. 2021. Fast density-peaks clustering: Multicore-based parallelization approach. In SIGMOD. 49–61.

3. Fast density-peaks clustering: Multicore-based parallelization approach;Amagata Daichi;arXiv:2207.04649v2,2022

4. Daichi Amagata, Takahiro Hara, and Chuan Xiao. 2019. Dynamic set kNN self-join. In ICDE. 818–829.

5. Daichi Amagata, Makoto Onizuka, and Takahiro Hara. 2021. Fast and exact outlier detection in metric spaces: A proximity graph-based approach. In SIGMOD. 36–48.

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