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{{#widget:Ohloh Project|id=olena|type=cocomo}}
{{Publication
 
| published = false
 
| date = 2015-09-01
 
| authors = AA
 
| booktitle = AA
 
| title = SAT-based Minimization of Deterministic -Automata
 
| pages =
 
| publisher =
 
| volume =
 
| series =
 
| abstract = We describe a tool that inputs a deterministic ω-automaton with any acceptance condition, and synthesizes an equivalent ω-automaton with another arbitrary acceptance condition and a given number of states, if such an automaton exists. This tool, that relies on a SAT-based encoding of the problem, can be used to provide minimal ω-automata equivalent to given properties, for different acceptance conditions.
 
| lrdeprojects =
 
| lrdenewsdate = 2015-09-01
 
| lrdepaper = http://www.lrde.epita.fr/dload/papers/baarir.15.lpar.pdf
 
| type = inproceedings
 
| id = testttt
 
| bibtex =
 
}}
 
   
  +
{{#widget:Ohloh Project|id=480615|type=cocomo}}
<!--
 
[[User:Cd]]
 
 
[[User:Cd/Tests]]
 
 
{{Publications/AuthorList|Reda}}
 
 
<math>\omega</math>
 
 
<math>n</math>
 
 
<math>n > 3</math>
 
 
<math>Z^n</math>
 
 
<math>X \subseteq Z^n</math>
 
 
<math>(a^+\mathbin{\vert} x + b^+\mathbin{\vert} y)^*</math>
 
 
<math>\mathrm{O}(|S|\times 2^{\mathrm{O}(|\varphi|+n)})</math>
 
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Latest revision as of 11:49, 26 November 2019