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Mikhail N. Rybakov
Person information
- unicode name: Михаил Рыбаков
- affiliation: Tver State University, Russia
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2020 – today
- 2025
- [j17]Mikhail N. Rybakov
, Dmitry Shkatov
:
Variations on the Kripke Trick. Stud Logica 113(1): 1-48 (2025) - 2024
- [j16]Mikhail N. Rybakov
:
Predicate counterparts of modal logics of provability: High undecidability and Kripke incompleteness. Log. J. IGPL 32(3): 465-492 (2024) - [c9]Mikhail N. Rybakov, Dmitry Shkatov, Dmitrij P. Skvortsov:
On the System of Positive Slices in the Structure of Superintuitionistic Predicate Logics. AiML 2024: 653-674 - 2023
- [j15]Mikhail N. Rybakov
, Dmitry Shkatov:
Complexity function and complexity of validity of modal and superintuitionistic propositional logics. J. Log. Comput. 33(7): 1566-1595 (2023) - [i8]Mikhail N. Rybakov
, Dmitry Shkatov:
Algorithmic properties of QK4.3 and QS4.3. CoRR abs/2307.02800 (2023) - 2022
- [j14]Mikhail N. Rybakov
, Dmitry Shkatov
:
Undecidability of the Logic of Partial Quasiary Predicates. Log. J. IGPL 30(3): 519-533 (2022) - [j13]Mikhail N. Rybakov
, Dmitry Shkatov
:
Complexity of finite-variable fragments of products with non-transitive modal logics. J. Log. Comput. 32(5): 853-870 (2022) - [j12]Mikhail N. Rybakov
, Dmitry Shkatov
:
Correction to: Undecidability of First-Order Modal and Intuitionistic Logics with Two Variables and One Monadic Predicate Letter. Stud Logica 110(2): 597-598 (2022) - [j11]Mikhail N. Rybakov
, Dmitry Shkatov
:
Complexity of finite-variable fragments of propositional temporal and modal logics of computation. Theor. Comput. Sci. 925: 45-60 (2022) - 2021
- [j10]Mikhail N. Rybakov
, Dmitry Shkatov
:
Complexity of finite-variable fragments of products with K. J. Log. Comput. 31(2): 426-443 (2021) - [j9]Mikhail N. Rybakov
, Dmitry Shkatov
:
Algorithmic properties of first-order superintuitionistic logics of finite Kripke frames in restricted languages. J. Log. Comput. 31(2): 494-522 (2021) - [j8]Mikhail N. Rybakov
, Dmitry Shkatov
:
Algorithmic properties of first-order modal logics of linear Kripke frames in restricted languages. J. Log. Comput. 31(5): 1266-1288 (2021) - [i7]Mikhail N. Rybakov
, Dmitry Shkatov:
Algorithmic properties of first-order modal logics of linear Kripke frames in restricted languages. CoRR abs/2105.11811 (2021) - 2020
- [j7]Mikhail N. Rybakov
, Dmitry Shkatov
:
Recursive enumerability and elementary frame definability in predicate modal logic. J. Log. Comput. 30(2): 549-560 (2020) - [j6]Mikhail N. Rybakov
, Dmitry Shkatov
:
Algorithmic properties of first-order modal logics of finite Kripke frames in restricted languages. J. Log. Comput. 30(7): 1305-1329 (2020) - [c8]Mikhail N. Rybakov, Dmitry Shkatov:
Algorithmic Properties of First-Order Modal Logics of the Natural Number Line in Restricted Languages. AiML 2020: 523-539 - [c7]Mikhail N. Rybakov
, Dmitry Shkatov
:
Computational properties of the logic of partial quasiary predicates. SAICSIT 2020: 58-65
2010 – 2019
- 2019
- [j5]Mikhail N. Rybakov
, Dmitry Shkatov
:
Complexity of finite-variable fragments of propositional modal logics of symmetric frames. Log. J. IGPL 27(1): 60-68 (2019) - [j4]Mikhail N. Rybakov
, Dmitry Shkatov
:
Undecidability of First-Order Modal and Intuitionistic Logics with Two Variables and One Monadic Predicate Letter. Stud Logica 107(4): 695-717 (2019) - [c6]Mikhail N. Rybakov
, Dmitry Shkatov
:
Trakhtenbrot theorem for classical languages with three individual variables. SAICSIT 2019: 19:1-19:7 - [i6]Mikhail N. Rybakov
, Dmitry Shkatov:
Complexity and expressivity of propositional dynamic logics with finitely many variables. CoRR abs/1901.06407 (2019) - [i5]Mikhail N. Rybakov
, Dmitry Shkatov:
Complexity of finite-variable fragments of propositional modal logics of symmetric frames. CoRR abs/1910.02257 (2019) - [i4]Mikhail N. Rybakov
, Dmitry Shkatov:
Recursive enumerability and elementary frame definability in predicate modal logic. CoRR abs/1911.09473 (2019) - 2018
- [j3]Mikhail N. Rybakov
, Dmitry Shkatov
:
Complexity and expressivity of propositional dynamic logics with finitely many variables. Log. J. IGPL 26(5): 539-547 (2018) - [c5]Mikhail N. Rybakov, Dmitry Shkatov:
A Recursively Enumerable Kripke Complete First-Order Logic Not Complete with Respect to a First-Order Definable Class of Frames. Advances in Modal Logic 2018: 531-539 - [c4]Mikhail N. Rybakov
, Dmitry Shkatov
:
Complexity and Expressivity of Branching- and Alternating-Time Temporal Logics with Finitely Many Variables. ICTAC 2018: 396-414 - [c3]Mikhail N. Rybakov
, Dmitry Shkatov
:
On complexity of propositional linear-time temporal logic with finitely many variables. SAICSIT 2018: 313-316 - [i3]Mikhail N. Rybakov
, Dmitry Shkatov:
Complexity and Expressivity of Branching- and Alternating-Time Temporal Logics with Finitely Many Variables. CoRR abs/1810.09142 (2018) - 2017
- [i2]Mikhail N. Rybakov
, Dmitry Shkatov:
Complexity of propositional Linear-time Temporal Logic with finitely many variables. CoRR abs/1706.04108 (2017) - [i1]Mikhail N. Rybakov
, Dmitry Shkatov:
Undecidability of first-order modal and intuitionistic logics with two variables and one monadic predicate letter. CoRR abs/1706.05060 (2017)
2000 – 2009
- 2008
- [j2]Mikhail N. Rybakov
:
Complexity of intuitionistic propositional logic and its fragments. J. Appl. Non Class. Logics 18(2-3): 267-292 (2008) - 2007
- [j1]Mikhail N. Rybakov
:
Complexity of finite-variable fragments M of EXPTIME-complete logics. J. Appl. Non Class. Logics 17(3): 359-382 (2007) - 2006
- [c2]Mikhail N. Rybakov:
Complexity of intuitionistic and Visser's basic and formal logics in finitely many variables. Advances in Modal Logic 2006: 393-411 - 2002
- [c1]Alexander V. Chagrov, Mikhail N. Rybakov:
How Many Variables Does One Need to Prove PSPACE-hardness of Modal Logics. Advances in Modal Logic 2002: 71-82
Coauthor Index
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last updated on 2025-02-18 02:14 CET by the dblp team
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