Extending Modal Transition Systems with Structured Labels
Publikation: Forskning - peer review › Tidsskriftartikel
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Extending Modal Transition Systems with Structured Labels. / Bauer, Sebastian S.; Juhl, Line; Larsen, Kim Guldstrand; Legay, Axel; Srba, Jiri.
I: Mathematical Structures in Computer Science, Vol. 22, Nr. 4, 08.05.2012, s. 581-617.Publikation: Forskning - peer review › Tidsskriftartikel
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TY - JOUR
T1 - Extending Modal Transition Systems with Structured Labels
A1 - Bauer,Sebastian S.
A1 - Juhl,Line
A1 - Larsen,Kim Guldstrand
A1 - Legay,Axel
A1 - Srba,Jiri
AU - Bauer,Sebastian S.
AU - Juhl,Line
AU - Larsen,Kim Guldstrand
AU - Legay,Axel
AU - Srba,Jiri
PB - Cambridge University Press
PY - 2012/5/8
Y1 - 2012/5/8
N2 - We introduce a novel formalism of label-structured modal transition systems that combines the classical may/must modalities on transitions with structured labels that represent quantitative aspects of the model. On the one hand, the specification formalism is general enough to include models like weighted modal transition systems and allows the system developers to employ more complex label refinement than in the previously studied theories. On the other hand, the formalism maintains the desirable properties required by any specification theory supporting compositional reasoning. In particular, we study modal and thorough refinement, determinization, parallel composition, conjunction, quotient, and logical characterization of label-structured modal transition systems.
AB - We introduce a novel formalism of label-structured modal transition systems that combines the classical may/must modalities on transitions with structured labels that represent quantitative aspects of the model. On the one hand, the specification formalism is general enough to include models like weighted modal transition systems and allows the system developers to employ more complex label refinement than in the previously studied theories. On the other hand, the formalism maintains the desirable properties required by any specification theory supporting compositional reasoning. In particular, we study modal and thorough refinement, determinization, parallel composition, conjunction, quotient, and logical characterization of label-structured modal transition systems.
UR - http://www.scopus.com/record/display.url?eid=2-s2.0-84863959617&origin=resultslist&sort=plf-f&src=s&sid=7ANRXJ4yeBntcN4OFYYErZD%3a70&sot=aut&sdt=a&sl=31&s=AU-ID%28%22Juhl%2c+Line%22+50161726000%29&relpos=1&relpos=1&searchTerm=AU-ID(\%22Juhl,%20Line\%22%2050161726000)
U2 - 10.1017/S0960129511000697
DO - 10.1017/S0960129511000697
JO - Mathematical Structures in Computer Science
JF - Mathematical Structures in Computer Science
SN - 0960-1295
IS - 4
VL - 22
SP - 581
EP - 617
ER -