2010Unpublished venueRequires access

Spatial clustering algorithm with obstacles constraints by quantum particle swarm optimization and K-Medoids

Tengfei Yang, Xueping Zhang

Open publisher page 5 citations

Abstract

The classical K-Medoids algorithm is easily trapped into local extremum and is sensitive to initialization. After analyzed the existing algorithms of spatial clustering with obstacles constraints, the paper proposed a new spatial clustering algorithm with obstacles constraints combined QPSO with K-Medoids, which named QKSCO. This algorithm introduced QPSO's rapid global convergence to separating the global clusters firstly, then it finds the optimal exact solutions of clusters by K-Medoids; and it called the two algorithms to improving the efficiency of the implementation of the new algorithm coordinating. The experimental results indicated that the algorithm has better time complexity and clustering efficiency.

About this research paper

What this paper is about

The classical K-Medoids algorithm is easily trapped into local extremum and is sensitive to initialization. After analyzed the existing algorithms of spatial clustering with obstacles constraints, the paper proposed a new spatial clustering algorithm with obstacles constraints combined QPSO with K-Medoids, which named QKSCO. This algorithm introduced QPSO's rapid global convergence to separating the global clusters firstly, then it finds the optimal exact solutions of clusters by K-Medoids; and it called the two algorithms to improving the efficiency of the implementation of the new algorithm coordinating. The experimental results indicated that the algorithm has better time complexity and clustering efficiency.

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OpenAlex reports 5 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

The classical K-Medoids algorithm is easily trapped into local extremum and is sensitive to initialization. After analyzed the existing algorithms of spatial clustering with obstacles constraints, the paper proposed a new spatial clustering algorithm with obstacles constraints combined QPSO with K-Medoids, which named QKSCO. This algorithm introduced QPSO's rapid global convergence to separating the global clusters firstly, then it finds the optimal exact solutions of clusters by K-Medoids; and it called the two algorithms to improving the efficiency of the implementation of the new algorithm coordinating. The experimental results indicated that the algorithm has better time complexity and clustering efficiency.

Key concepts: k-medoids, Cluster analysis, Initialization, Algorithm, Computer science, Medoid, Convergence (economics), Canopy clustering algorithm

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