We show that the vectorial mu-calculus model checking prob- lem over arbitrary graphs reduces to the vectorial, existential -calculus model checking problem over S5 graphs.We also draw some consequencesof this fact. Moreover, we give a proof that satisability of -calculus in S5 is NP-complete, and by using S5 graphs we give a new proof that the satisability problem of the existential mu-calculus is also NP-complete
AbstractIn this paper we present an elementary model-checking algorithm for the class of infinite tr...
We introduce an extension of modal mu-calculus to sets with atoms and study its basic properties. Mo...
There is a problem with corollaries 6.2 and 7.2. Their proofs rely on the wrong assumption that the...
Abstract: We consider the μ-calculus over graphs where the accessibility relation is an equivalence ...
Abstract In this paper we consider the alternation hierarchy of the modal mu-calculus over finite s...
Abstract. The higher-dimensional modal µ-calculus is an extension of the µ-calculus that has been in...
The modal mu-calculus is an expressive logic that can be used to specify safety and liveness propert...
The higher-dimensional modal µ-calculus is an extension of the µ-calculus in which formulas are inte...
We investigate the structure of the modal mu-calculus L-mu with respect to the question of how many ...
In this article, we consider the hierarchy of the modal mu-calculus over reflexive and symmetric gra...
of the Dissertation Efficient Graph-Based Algorithms for Model Checking in the Modal Mu-Calculus by...
This paper is a continuation and correction of a paper presented by the same authors at the conferen...
Abstract—We prove a general decomposition theo-rem for the modal µ-calculus Lµ in the spirit of Fe-f...
AbstractIn this paper we present an elementary model-checking algorithm for the class of infinite tr...
We introduce an extension of modal mu-calculus to sets with atoms and study its basic properties. Mo...
There is a problem with corollaries 6.2 and 7.2. Their proofs rely on the wrong assumption that the...
Abstract: We consider the μ-calculus over graphs where the accessibility relation is an equivalence ...
Abstract In this paper we consider the alternation hierarchy of the modal mu-calculus over finite s...
Abstract. The higher-dimensional modal µ-calculus is an extension of the µ-calculus that has been in...
The modal mu-calculus is an expressive logic that can be used to specify safety and liveness propert...
The higher-dimensional modal µ-calculus is an extension of the µ-calculus in which formulas are inte...
We investigate the structure of the modal mu-calculus L-mu with respect to the question of how many ...
In this article, we consider the hierarchy of the modal mu-calculus over reflexive and symmetric gra...
of the Dissertation Efficient Graph-Based Algorithms for Model Checking in the Modal Mu-Calculus by...
This paper is a continuation and correction of a paper presented by the same authors at the conferen...
Abstract—We prove a general decomposition theo-rem for the modal µ-calculus Lµ in the spirit of Fe-f...
AbstractIn this paper we present an elementary model-checking algorithm for the class of infinite tr...
We introduce an extension of modal mu-calculus to sets with atoms and study its basic properties. Mo...
There is a problem with corollaries 6.2 and 7.2. Their proofs rely on the wrong assumption that the...