Robust Clustering using Hyperdimensional Computing

TL;DR

This paper introduces four new hyperdimensional computing-based clustering algorithms that improve robustness, accuracy, and efficiency over previous methods by leveraging data similarity for better initial hypervector assignment.

Contribution

It proposes novel HDC clustering algorithms utilizing data similarity for initialization, significantly enhancing robustness and accuracy compared to prior HDCluster methods.

Findings

Similarity-based affinity propagation outperforms other algorithms by 2-38% in accuracy.

Proposed algorithms achieve better robustness and fewer iterations.

Effective even in one-pass clustering scenarios.

Abstract

This paper addresses the clustering of data in the hyperdimensional computing (HDC) domain. In prior work, an HDC-based clustering framework, referred to as HDCluster, has been proposed. However, the performance of the existing HDCluster is not robust. The performance of HDCluster is degraded as the hypervectors for the clusters are chosen at random during the initialization step. To overcome this bottleneck, we assign the initial cluster hypervectors by exploring the similarity of the encoded data, referred to as \textit{query} hypervectors. Intra-cluster hypervectors have a higher similarity than inter-cluster hypervectors. Harnessing the similarity results among query hypervectors, this paper proposes four HDC-based clustering algorithms: similarity-based k-means, equal bin-width histogram, equal bin-height histogram, and similarity-based affinity propagation. Experimental results illustrate that: (i) Compared to the existing HDCluster, our proposed HDC-based clustering algorithms can achieve better accuracy, more robust performance, fewer iterations, and less execution time. Similarity-based affinity propagation outperforms the other three HDC-based clustering algorithms on eight datasets by 2~38% in clustering accuracy. (ii) Even for one-pass clustering, i.e., without any iterative update of the cluster hypervectors, our proposed algorithms can provide more robust clustering accuracy than HDCluster. (iii) Over eight datasets, five out of eight can achieve higher or comparable accuracy when projected onto the hyperdimensional space. Traditional clustering is more desirable than HDC when the number of clusters, $k$, is large.