Uses data and constants to calculate potential evapotranspiration (PET) and actual evapotranspiration (AET) from 21 different formulations including Penman, Penman-Monteith FAO 56, Priestley-Taylor and Morton formulations.

The purpose of this library is to compute the optimal charging cost function for a electric vehicle (EV). It is well known that the charging function of a EV is a concave function that can be approximated by a piece-wise linear function, so bigger the state of charge, slower the charging process is. Moreover, the other important function is the one that gives the electricity price. This function is usually step-wise, since depending on the time of the day, the price of the electricity is different. Then, the problem of charging an EV to a certain state of charge is not trivial. This library implements an algorithm to compute the optimal charging cost function, that is, it plots for a given state of charge r (between 0 and 1) the minimum cost we need to pay in order to charge the EV to that state of charge r. The details of the algorithm are described in González-Rodríguez et at (2023) <https://inria.hal.science/hal-04362876v1>.

Different evidential classifiers, which provide
    outputs in the form of Dempster-Shafer mass functions. The methods are: 
    the evidential K-nearest neighbor rule, the evidential neural 
    network, radial basis function neural networks, logistic regression,
    feed-forward neural networks.

Combine pieces of evidence in the form of uncertainty representations.

Extends simulation, distribution, quantile and density
        functions to univariate and multivariate parametric extreme
        value distributions, and provides fitting functions which
        calculate maximum likelihood estimates for univariate and
        bivariate maxima models, and for univariate and bivariate
        threshold models.

Provides functions for the Bayesian analysis of extreme
        value models, using Markov chain Monte Carlo methods. Allows
		the construction of both uninformative and informed prior 
		distributions for common statistical models applied to extreme
        event data, including the generalized extreme value distribution.