“…2 or 3 for estimating the density of a given dataset, we propose to use the KDE via the heat diffusion method [31]. Heat diffusion method views the kernel density estimate as a unique solution to the diffusion partial differential equation, which evolves for a time t proportional to the kernel bandwidth h [31][32][33].The interpretation of KDE via heat diffusion derives from the concept of the Weiner process, W , a continuous time stochastic process where the next stage is directly calculated by the previous state, such that 1. The preparatory probability is equally distributed through the d-dimensional data points {d 1 , d 2 , d 3 , ...,d n }.…”