package mopsa

  1. Overview
  2. Docs
MOPSA: A Modular and Open Platform for Static Analysis using Abstract Interpretation

Install 

dune-project
 Dependency

mopsa.lip6.fr Readme Changelog Edit opam file Versions (3)

Authors

  1. A
    Antoine Miné
  2. A
    Abdelraouf Ouadjaout
  3. M
    Matthieu Journault
  4. A
    Aymeric Fromherz
  5. R
    Raphaël Monat
  6. F
    Francesco Parolini
  7. M
    Marco Milanese
  8. J
    Jérôme Boillot

Maintainers

  1. A
    Antoine Miné <antoine.mine@lip6.fr>
  2. A
    Abdelraouf Ouadjaout <ouadjaout@gmail.com>
  3. R
    Raphaël Monat <raphael.monat@inria.fr>

Sources

mopsa-analyzer-v1.2.tar.gz
md5=37966e98ffeebcedc09bd6e9b2b81f69
sha512=40d4d826c25f680766c07eccbabdf5e8a4fa023016e8a164e4e4f6b3781c8484dc4df437055721dfd19b9db8fb7fe3b61236c4833186d346fc7204a68d01eaaa

doc/mopsa.mopsa_analyzer/Mopsa_analyzer/Framework/Sig/Abstraction/index.html

Module Sig.Abstraction

module Domain : sig ... end

Standard domains

module Functor : sig ... end

Signature of functors of standard domains

module Partitioning : sig ... end

Signature of partitioning domains. * * A partitioning domain lifts a domin D into a map K -> D, where K is the set * of partitioning keys. K should verify the following conditions: * - finite, * - defines a total order and * - there is no intersection between every pair of distinct keys. * * For the moment, we don't support modifying the partitioning keys during * lattice operation (join, meet and widening) * * BEWARE: partitioning during evaluations and reduced product is *NOT SUPPORTED AND UNSOUND*: * https://gitlab.com/mopsa/mopsa-analyzer/-/merge_requests/130#note_1833582309

module Simplified : sig ... end

Simplified domains

module Simplified_functor : sig ... end

Signature of functors of simplified domains

module Simplified_value : sig ... end

Simplified signature of a value abstraction.

module Stacked : sig ... end

Signature of stacked domains

module Stateless : sig ... end

Signature of stateless domains

module Value : sig ... end

Signature of a value abstraction.

module Value_functor : sig ... end

Signature of functors of value domains