Fahrenberg, Uli
Legay, Axel
[UCL]
We show that history-preserving bisimilarity for higher-dimensional automata has a simple characterization directly in terms of higher-dimensional transitions. This implies that it is decidable for finite higher-dimensional automata. To arrive at our characterization, we apply the open-maps framework of Joyal, Nielsen and Winskel in the category of unfoldings of precubical sets.
Bibliographic reference |
Fahrenberg, Uli ; Legay, Axel. History-Preserving Bisimilarity for Higher-Dimensional Automata via Open Maps.MFPS XXIX - Twenty-ninth Conference on the Mathematical Foundations of Programming Semantics (du 23/06/2013 au 25/06/2013). In: Electronic Notes in Theoretical Computer Science, Elsevier BV2013 |
Permanent URL |
https://hdl.handle.net/2078.1/210643 |