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Tadeusz Litak
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- affiliation: University of Erlangen-Nuremberg, Germany
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2020 – today
- 2024
- [i12]Tadeusz Litak:
Ruitenburg's Theorem mechanized and contextualized. CoRR abs/2402.01840 (2024) - [i11]Albert Visser, Tadeusz Litak:
Lewis and Brouwer meet Strong L\"ob. CoRR abs/2404.11969 (2024) - 2021
- [c14]Jim de Groot
, Tadeusz Litak, Dirk Pattinson:
Gödel-McKinsey-Tarski and Blok-Esakia for Heyting-Lewis Implication. LICS 2021: 1-15 - [i10]Jim de Groot, Tadeusz Litak, Dirk Pattinson:
Gödel-McKinsey-Tarski and Blok-Esakia for Heyting-Lewis Implication. CoRR abs/2105.01873 (2021) - 2020
- [j12]Michael Sammler, Deepak Garg, Derek Dreyer, Tadeusz Litak
The high-level benefits of low-level sandboxing. Proc. ACM Program. Lang. 4(POPL): 32:1-32:32 (2020) - [c13]Daniel Hausmann
Cheap CTL Compassion in NuSMV. VMCAI 2020: 248-269
2010 – 2019
- 2019
- [j11]Wesley H. Holliday
Complete additivity and Modal Incompleteness. Rev. Symb. Log. 12(3): 487-535 (2019) - [i9]Tadeusz Litak, Albert Visser:
Lewisian Fixed Points I: Two Incomparable Constructions. CoRR abs/1905.09450 (2019) - 2018
- [j10]Tadeusz Litak
Model Theory and Proof Theory of Coalgebraic Predicate Logic. Log. Methods Comput. Sci. 14(1) (2018) - [j9]Tadeusz Litak
Infinite Populations, Choice and Determinacy. Stud Logica 106(5): 969-999 (2018) - [c12]Wesley H. Holliday, Tadeusz Litak:
One Modal Logic to Rule Them All?. Advances in Modal Logic 2018: 367-386 - [i8]Tadeusz Litak:
A continuum of incomplete intermediate logics. CoRR abs/1808.06284 (2018) - [i7]Tadeusz Litak:
Some notes on the superintuitionistic logic of chequered subsets of R∞. CoRR abs/1808.06393 (2018) - [i6]Wesley H. Holliday, Tadeusz Litak:
Complete Additivity and Modal Incompleteness. CoRR abs/1809.07542 (2018) - 2017
- [j8]Stefan Milius, Tadeusz Litak
Guard Your Daggers and Traces: Properties of Guarded (Co-)recursion. Fundam. Informaticae 150(3-4): 407-449 (2017) - [j7]Lutz Schröder
A Van Benthem/Rosen theorem for coalgebraic predicate logic. J. Log. Comput. 27(3): 749-773 (2017) - [c11]Tadeusz Litak
Negative Translations and Normal Modality. FSCD 2017: 27:1-27:18 - [i5]Tadeusz Litak, Dirk Pattinson, Katsuhiko Sano, Lutz Schröder:
Model Theory and Proof Theory of CPL. CoRR abs/1701.03773 (2017) - [i4]Tadeusz Litak, Albert Visser:
Lewis meets Brouwer: constructive strict implication. CoRR abs/1708.02143 (2017) - [i3]Tadeusz Litak:
Constructive Modalities with Provability Smack. CoRR abs/1708.05607 (2017) - [i2]Peter Jipsen, Tadeusz Litak:
An Algebraic Glimpse at Bunched Implications and Separation Logic. CoRR abs/1709.07063 (2017) - 2016
- [j6]Tadeusz Litak
Relational lattices: From databases to universal algebra. J. Log. Algebraic Methods Program. 85(4): 540-573 (2016) - [i1]Stefan Milius, Tadeusz Litak:
Guard Your Daggers and Traces: Properties of Guarded (Co-)recursion. CoRR abs/1603.05214 (2016) - 2014
- [c10]Tadeusz Litak
Relational Lattices. RAMiCS 2014: 327-343 - 2013
- [c9]Stefan Milius, Tadeusz Litak
Guard Your Daggers and Traces: On The Equational Properties of Guarded (Co-)recursion. FICS 2013: 72-86 - 2012
- [c8]Tadeusz Litak, Dirk Pattinson, Katsuhiko Sano
Coalgebraic Predicate Logic. ICALP (2) 2012: 299-311 - 2011
- [c7]Murdoch James Gabbay
Stone Duality for Nominal Boolean Algebras with И. CALCO 2011: 192-207 - [c6]Tadeusz Litak
Coalgebraic Predicate Logic: Equipollence Results and Proof Theory. TbiLLC 2011: 257-276 - 2010
- [j5]Balder ten Cate, Gaëlle Fontaine, Tadeusz Litak
Some modal aspects of XPath. J. Appl. Non Class. Logics 20(3): 139-171 (2010) - [j4]Balder ten Cate
Complete axiomatizations for XPath fragments. J. Appl. Log. 8(2): 153-172 (2010)
2000 – 2009
- 2009
- [c5]Tadeusz Litak
On the Termination Problem for Declarative XML Message Processing. DEXA 2009: 83-97 - 2006
- [c4]Tadeusz Litak
Algebraization of Hybrid Logic with Binders. RelMiCS 2006: 281-295 - [c3]Tadeusz Litak:
Isomorphism via translation. Advances in Modal Logic 2006: 333-351 - [c2]Balder ten Cate, Tadeusz Litak
Topological Perspective on the Hybrid Proof Rules. HyLo@FLoC 2006: 79-94 - 2005
- [j3]Tadeusz Litak
All Finitely Axiomatizable Tense Logics of Linear Time Flows Are CoNP-complete. Stud Logica 81(2): 153-165 (2005) - 2004
- [j2]Tadeusz Litak
Modal Incompleteness Revisited. Stud Logica 76(3): 329-342 (2004) - [c1]Tadeusz Litak:
On Notions of Completeness Weaker than Kripke Completeness. Advances in Modal Logic 2004: 149-169 - 2002
- [j1]Tadeusz Litak:
A Continuum of Incomplete Intermediate Logics. Reports Math. Log. 36: 131-141 (2002)
Coauthor Index
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