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2020 – today
- 2023
[j12]Sebastijan Horvat, Tin Perkov, Mladen Vukovic:
Bisimulations and bisimulation games between Verbrugge models. Math. Log. Q. 69(2): 231-243 (2023)- [c3]Tin Perkov
:
Bisimulations Between Verbrugge Models and Veltman Models. WoLLIC 2023: 305-317 - 2021
- [j11]Tin Perkov:
A Note on Logicality of Generalized Quantifiers. Logica Universalis 15(2): 149-152 (2021) - [j10]Tin Perkov, Luka Mikec:
Tableau-based translation from first-order logic to modal logic. Reports Math. Log. 56: 57-74 (2021) - 2020
- [j9]Tin Perkov, Luka Mikec:
Existential definability of modal frame classes. Math. Log. Q. 66(3): 316-325 (2020)
2010 – 2019
- 2018
- [j8]Tin Perkov:
Abstract Logical Constants. Logica Universalis 12(3-4): 341-350 (2018) - 2017
- [j7]Luka Mikec, Tin Perkov, Mladen Vukovic:
Decidability of interpretability logics ILM0 and ILW. Log. J. IGPL 25(5): 758-772 (2017) - 2016
- [j6]Tin Perkov:
Natural Deduction for Modal Logic of Judgment Aggregation. J. Log. Lang. Inf. 25(3-4): 335-354 (2016) - [j5]Tin Perkov, Mladen Vukovic:
Filtrations of generalized Veltman models. Math. Log. Q. 62(4-5): 412-419 (2016) - 2014
- [j4]Tin Perkov, Mladen Vukovic:
A bisimulation characterization for interpretability logic. Log. J. IGPL 22(6): 872-879 (2014) - [j3]Tin Perkov:
A 4-valued framework encompassing intuitionistic and classical logic. J. Appl. Non Class. Logics 24(1-2): 138-143 (2014) - 2013
- [j2]Tin Perkov:
Tableau-based bisimulation invariance testing. Reports Math. Log. 48: 101-115 (2013) - [c2]Tin Perkov:
A Generalization of Modal Frame Definability. ESSLLI Student Sessions 2013: 142-153 - 2012
- [j1]Tin Perkov, Mladen Vukovic:
Some characterization and preservation theorems in modal logic. Ann. Pure Appl. Log. 163(12): 1928-1939 (2012) - 2011
- [c1]Tin Perkov:
Towards a Generalization of Modal Definability. ESSLLI Student Sessions 2011: 130-139
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