"In statistics, kernel density estimation (KDE) is a non-parametric way to estimate the probability density function of a random variable." from wikipedia.com
KDE function with optional kernel:
Uniform
Triangle
Epanechnikov
Quartic
Triweight
Gaussian
Cosinus
Republishing due to change of function. deprecated script:
版本注释
added quartic and triweight kernels.
版本注释
added placeholder for kernels(logistic, sigmoid, silverman)
added kernel calculations for kernel(uniform, triangular, cosine)
版本注释
added calculations for kernels(logistic, sigmoid and silverman(Not working atm)
版本注释
removed silverman kernel, added highest value index line/label, nearest to 0 index as a dotted gray line.