Abstract

The k-means, one of the most widely used clustering algorithm, is not only faster in computation but also produces comparatively better clusters. However, it has two major downsides, first it is sensitive to initialize k value and secondly, especially for larger datasets, the number of iterations could be very large, making it computationally hard. In order to address these issues, we proposed a scalable and cost-effective algorithm, called R-k-means, which provides an optimized solution for better clustering large scale high-dimensional datasets. The algorithm first selects O(R) initial points then reselect O(l) better initial points, using distance probability from dataset. These points are then again clustered into k initial points. An empirical study in a controlled environment was conducted using both simulated and real datasets. Experimental results showed that the proposed approach outperformed as compared to the previous approaches when the size of data increases with increasing number of dimensions.

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