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Olaf Burkart
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Books and Theses
- 1997
- [b1]Olaf Burkart:
Automatic Verification of Sequential Infinite-State Processes. RWTH Aachen University, Germany, Lecture Notes in Computer Science 1354, Springer 1997, ISBN 3-540-63982-9
Journal Articles
- 1999
- [j3]Olaf Burkart, Bernhard Steffen:
Model Checking the Full Modal mu-Calculus for Infinite Sequential Processes. Theor. Comput. Sci. 221(1-2): 251-270 (1999) - 1997
- [j2]Olaf Burkart, Javier Esparza:
More Infinite Results. Bull. EATCS 62 (1997) - 1995
- [j1]Olaf Burkart, Bernhard Steffen:
Composition, Decomposition and Model Checking of Pushdown Processes. Nord. J. Comput. 2(2): 89-125 (1995)
Conference and Workshop Papers
- 1998
- [c9]Olaf Burkart:
Queues as Processes. MFCS Workshop on Concurrency 1998: 23 - 1997
- [c8]Olaf Burkart, Bernhard Steffen:
Model Checking the Full Modal Mu-Calculus for Infinite Sequential Processes. ICALP 1997: 419-429 - [c7]Olaf Burkart:
Model checking rationally restricted right closures of recognizable graphs. INFINITY 1997: 25 - 1996
- [c6]Olaf Burkart, Didier Caucal, Bernhard Steffen:
Bisimulation Collapse and the Process Taxonomy. CONCUR 1996: 247-262 - [c5]Olaf Burkart, Yves-Marie Quemener:
Model-checking of infinite graphs defined by graph grammars. INFINITY 1996: 16 - [c4]Olaf Burkart, Javier Esparza:
More infinite results. INFINITY 1996: 29 - 1995
- [c3]Olaf Burkart, Didier Caucal, Bernhard Steffen:
An Elementary Bisimulation Decision Procedure for Arbitrary Context-Free Processes. MFCS 1995: 423-433 - 1994
- [c2]Olaf Burkart, Bernhard Steffen:
Pushdown Processes: Parallel Composition and Model Checking. CONCUR 1994: 98-113 - 1992
- [c1]Olaf Burkart, Bernhard Steffen:
Model Checking for Context-Free Processes. CONCUR 1992: 123-137
Parts in Books or Collections
- 2001
- [p2]Olaf Burkart, Didier Caucal, Faron Moller, Bernhard Steffen:
Verification on Infinite Structures. Handbook of Process Algebra 2001: 545-623 - [p1]Olaf Burkart, Javier Esparza:
More Infinite Results. Current Trends in Theoretical Computer Science 2001: 480-503
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