This is a list of toolboxes based on the theory of belief functions that facilitates their handling. If you want to share your software contact us: .
|Fast Mobius Transform for Unix||Matlab||A set of functions written in Matlab developed by Philippe Smets. FMT = Fast Mobius Transforms.|
|TBMLAB||Matlab||A full demonstrator for the TBM. In folder Documents, read the READ_ME file, developed by Philippe Smets|
|DST||Matlab||Easy to test (see test.m). All elements of the power sets are coded using Smets codes of Mobius transform. Developed by Arnaud Martin.|
|Many links||Matlab||Many softwares for belief clustering and belief classifiers developed by Thierry Denoeux.|
|General Framework||Matlab||Easy to test (see test.m). Only focal elements are coded, works for power set and hyper power set developed by Arnaud Martin.|
|Referee functons||Java||Referee functions toolbox developed by Frédéric Dambreville.|
|Matlab and R||The IPP Toolbox is a collection of methods for uncertainty quantification and propagation using Dempster-Shafer Theory and imprecise probabilities.|
| iBelief R
The R package ibelief aims to provide some basic functions to implement the theory of belief functions, and it has included many features such as:
The stable version of package ibelief could be found on <a title="ibelief" href="http://cran.rstudio.com/package=ibelief" target="_blank">CRAN</a>. The following command can be used in R to install the package:
The belief R package is a collection of basic tools to handle belief functions. It is currently limited to finite spaces and encode mass assignments both in extensive form (all elements of the power set) and restricted form (only focal elements).
| Belief Function Machine (BFM)
||Matlab||The Belief Function Machine (BFM), that was developed at Univ. of Kansas, with the advice/supervision of Philippe Smets, Thierry Denoeux, and Prakash P. Shenoy, by Phan Hong Giang (a former PhD student, now on the faculty of George Mason Univ.), and funded by Raytheon Missile Systems, Tucson, AZ. BFM can find marginals, translate marginals to probabilities, do sensitivity analysis, deal with conditionals, manipulate the join tree, etc.|