An efficient clustering algorithm from the measure of local Gaussian distribution
This work addresses clustering efficiency for data analysis, but appears incremental as it builds on Gaussian distribution methods.
The paper tackles the problem of clustering by introducing a fast algorithm that ensures cluster centroids are separated by a given parameter, with a worst-case runtime complexity of approximately O(T × N × log(N)).
In this paper, I will introduce a fast and novel clustering algorithm based on Gaussian distribution and it can guarantee the separation of each cluster centroid as a given parameter, $d_s$. The worst run time complexity of this algorithm is approximately $\sim$O$(T\times N \times \log(N))$ where $T$ is the iteration steps and $N$ is the number of features.