A Characterisation Theorem for Two-Way Bisimulation-Invariant Monadic Least Fixpoint Logic Over Finite Structures-Reference-Cited by-同舟云学术

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A Characterisation Theorem for Two-Way Bisimulation-Invariant Monadic Least Fixpoint Logic Over Finite Structures

Published:2024-07-08 Issue: Volume:213 Page:1-14
ISSN:
Container-title:Proceedings of the 39th Annual ACM/IEEE Symposium on Logic in Computer Science
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Author:

Pflueger Maximilian¹^ORCID,Marti Johannes²^ORCID,Kostylev Egor V.³^ORCID

Affiliation:

1. University of Oxford, Oxford, United Kingdom

2. University of Zurich, Zurich, Switzerland

3. University of Oslo, Oslo, Norway

Funder

Siemens AG

Integreat - Norwegian Centre for knowledge-driven machine learning

EPSRC ConCur

EPSRC OASIS

Publisher

ACM

Link

https://dl.acm.org/doi/pdf/10.1145/3661814.3662107

Reference41 articles.

1. André Arnold and Damian D. Niwiński. 2001. Rudiments of μ-Calculus. Studies in Logic and the Foundations of Mathematics, Vol. 146. Elsevier, Amsterdam.

2. Franz Baader, Ian Horrocks, Carsten Lutz, and Uli Sattler. 2017. Introduction to Description Logic. Cambridge University Press.

3. Pablo Barceló, Egor V. Kostylev, Mikael Monet, Jorge Pérez, Juan Reutter, and Juan Pablo Silva. 2019. The Logical Expressiveness of Graph Neural Networks. In International Conference on Learning Representations, ICLR 2019.

4. Bartosz Bednarczyk, Maja Orłowska, Anna Pacanowska, and Tony Tan. 2021. On Classical Decidable Logics Extended With Percentage Quantifiers and Arithmetics. In Annual Conference on Foundations of Software Technology and Theoretical Computer Science, FSTTCS 2021, Vol. 213. 36:1--36:15.

5. Patrick Blackburn, Maarten de Rijke, and Yde Venema. 2002. Modal Logic. Cambridge University Press.

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