In this paper we consider some basic questions regarding the extensions of modal logics with bisimulation quantifiers. In particular, we consider the relation between bisimualtion quantifiers and uniform interpolation for modal logic and the \u3bc-calculus. We first consider these questions over the whole class of frames, and then we restrict to specific classes, where we see that the results obtained before can be easily falsified. Finally, we introduce classes of frames where we found the same good behaviour than in the whole class of frames. The results presented in this paper have been obtained in collaboration with other authors during the last years; in alphabetical order: Tim French, Marco Hollenberg, and Giacomo Lenzi
This paper deals with the extension of Kozen's μ-calculus with the so-called “existential bisimulati...
This paper deals with the extension of Kozen's μ-calculus with the so-called “existential bisimulati...
This paper deals with the extension of Kozen's μ-calculus with the so-called “existential bisimulati...
We consider the relation between the uniform interpolation property and the elimination of non-stand...
We consider the relation between the uniform interpolation property and the elimination of non-stand...
We consider the relation between the uniform interpolation property and the elimination of non-stand...
We consider the relation between the uniform interpolation property and the elimination of non-stand...
We consider the relation between the uniform interpolation property and the elimination of non-stand...
We consider three basic questions regarding the extension of modal logic with a special kind of prop...
We consider three basic questions regarding the extension of modal logic with a special kind of prop...
We consider three basic questions regarding the extension of modal logic with a special kind of prop...
We consider three basic questions regarding the extension of modal logic with a special kind of prop...
We consider three basic questions regarding the extension of modal logic with a special kind of prop...
We consider some basic questions regarding the expressive power of two extensions of the modal langu...
AbstractThis paper deals with the extension of Kozen's μ-calculus with the so-called “existential bi...
This paper deals with the extension of Kozen's μ-calculus with the so-called “existential bisimulati...
This paper deals with the extension of Kozen's μ-calculus with the so-called “existential bisimulati...
This paper deals with the extension of Kozen's μ-calculus with the so-called “existential bisimulati...
We consider the relation between the uniform interpolation property and the elimination of non-stand...
We consider the relation between the uniform interpolation property and the elimination of non-stand...
We consider the relation between the uniform interpolation property and the elimination of non-stand...
We consider the relation between the uniform interpolation property and the elimination of non-stand...
We consider the relation between the uniform interpolation property and the elimination of non-stand...
We consider three basic questions regarding the extension of modal logic with a special kind of prop...
We consider three basic questions regarding the extension of modal logic with a special kind of prop...
We consider three basic questions regarding the extension of modal logic with a special kind of prop...
We consider three basic questions regarding the extension of modal logic with a special kind of prop...
We consider three basic questions regarding the extension of modal logic with a special kind of prop...
We consider some basic questions regarding the expressive power of two extensions of the modal langu...
AbstractThis paper deals with the extension of Kozen's μ-calculus with the so-called “existential bi...
This paper deals with the extension of Kozen's μ-calculus with the so-called “existential bisimulati...
This paper deals with the extension of Kozen's μ-calculus with the so-called “existential bisimulati...
This paper deals with the extension of Kozen's μ-calculus with the so-called “existential bisimulati...