Description: The main objective of the package is to enter a word of at least two letters based on which an Iterated Function System with Probabilities is constructed, and a two-dimensional fractal containing the chosen word infinitely often is generated via the Chaos Game. Additionally, the package allows to project the two-dimensional fractal on several three-dimensional surfaces and to transform the fractal into another fractal with uniform marginals.

Authors@R: c(person("Florian", "Griessenberger", email = "florian.griessenberger@sbg.ac.at", role = c("aut", "cre")),
person("Manuela", "Schreyer", role = "aut"),
person("Johannes", "Bartel", role = "aut"),
person("Wolfgang", "Trutschnig", email = "Wolfgang.Trutschnig@sbg.ac.at", role = "aut"))
Imports: gridExtra, sphereplot, plot3D, rgl, RColorBrewer, colorRamps
Author: Florian Griessenberger [aut, cre],

Imports: ggplot2, gridExtra, sphereplot, plot3D, RColorBrewer,

Imports: ggplot2, gridExtra, plot3D, RColorBrewer,

Authors@R: c(person("Thimo", "Kasper", email = "thimo.kasper@plus.ac.at", role = c("aut", "cre")),
person("Florian", "Griessenberger", role = "aut"),
person("Wolfgang", "Trutschnig", email = "Wolfgang.Trutschnig@plus.ac.at", role = "aut"))

Title: Numerical Computation Cumulative Distribution Function and
Probability Density Function from Characteristic Function
Description: The Characteristic Functions Toolbox (CharFun) consists of a set of algorithms for evaluating selected characteristic functions and algorithms for numerical inversion of the (combined and/or compound) characteristic functions, used to evaluate the probability density function (PDF) and the cumulative distribution function (CDF).

Title: Charge Transfer Rates and Charge Carrier Mobilities
Description: This package provides functions to compute Marcus, Marcus-Levich-Jortner or Landau-Zener charge transfer rates. These rates can then be used to perform kinetic Monte Carlo simulations to estimate charge carrier mobilities in molecular materials. The preparation of this package was supported by the the Fondazione Cariplo (PLENOS project, ref. 2011-0349).