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Daniel Gâinâ
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2020 – today
- 2024
- [c10]Daniel Gaina:
Birkhoff Style Proof Systems for Hybrid-Dynamic Quantum Logic. AiML 2024: 357-378 - [c9]Hashimoto Go, Daniel Gaina, Ionut Tutu:
Forcing, Transition Algebras, and Calculi. ICALP 2024: 143:1-143:17 - [i5]Hashimoto Go, Daniel Gaina, Ionut Tutu:
Forcing, Transition Algebras, and Calculi. CoRR abs/2404.16111 (2024) - [i4]Daniel Gaina:
Foundations of logic programming in hybrid-dynamic quantum logic. CoRR abs/2406.02085 (2024) - [i3]Guillermo Badia, Daniel Gaina, Alexander Knapp, Tomasz Kowalski
, Martin Wirsing:
Hybrid-Dynamic Ehrenfeucht-Fraïssé Games. CoRR abs/2406.02094 (2024) - [i2]Daniel Gaina:
Birkhoff style proof systems for hybrid-dynamic quantum logic. CoRR abs/2406.13360 (2024) - 2023
- [j17]Daniel Gaina, Guillermo Badia
Omitting types theorem in hybrid dynamic first-order logic with rigid symbols. Ann. Pure Appl. Log. 174(3): 103212 (2023) - 2022
- [j16]Daniel Gaina, Tomasz Kowalski
Lindström's theorem, both syntax and semantics free. J. Log. Comput. 32(5): 942-975 (2022) - [c8]Guillermo Badia, Tomasz Kowalski, Daniel Gaina:
Robinson consistency in many-sorted hybrid first-order logics. AiML 2022: 407-428 - 2020
- [j15]Daniel Gaina
Forcing and Calculi for Hybrid Logics. J. ACM 67(4): 25:1-25:55 (2020) - [j14]Daniel Gaina
Fraïssé-Hintikka theorem in institutions. J. Log. Comput. 30(7): 1377-1399 (2020) - [j13]Daniel Gaina
Stability of termination and sufficient-completeness under pushouts via amalgamation. Theor. Comput. Sci. 848: 82-105 (2020)
2010 – 2019
- 2019
- [c7]Daniel Gâinâ
Birkhoff Completeness for Hybrid-Dynamic First-Order Logic. TABLEAUX 2019: 277-293 - [i1]Daniel Gâinâ, Ionut Tutu:
Horn Clauses in Hybrid-Dynamic First-Order Logic. CoRR abs/1905.04146 (2019) - 2018
- [c6]Daniel Gâinâ
Specification and Verification of Invariant Properties of Transition Systems. APSEC 2018: 99-108 - 2017
- [j12]Daniel Gâinâ
Birkhoff style calculi for hybrid logics. Formal Aspects Comput. 29(5): 805-832 (2017) - [j11]Daniel Gâinâ
Downward Löwenheim-Skolem Theorem and interpolation in logics with constructors. J. Log. Comput. 27(6): 1717-1752 (2017) - [j10]Daniel Gâinâ
Foundations of logic programming in hybrid logics with user-defined sharing. Theor. Comput. Sci. 686: 1-24 (2017) - 2015
- [j9]Daniel Gâinâ
Initial semantics in logics with constructors. J. Log. Comput. 25(1): 95-116 (2015) - [c5]Masaki Nakamura, Daniel Gâinâ
Proving Sufficient Completeness of Constructor-Based Algebraic Specifications. CSA/CUTE 2015: 15-21 - 2014
- [j8]Daniel Gâinâ
Forcing, Downward Löwenheim-Skolem and Omitting Types Theorems, Institutionally. Logica Universalis 8(3-4): 469-498 (2014) - [c4]Daniel Gâinâ
On Automation of OTS/CafeOBJ Method. Specification, Algebra, and Software 2014: 578-602 - [c3]Daniel Gâinâ
Foundations of Logic Programming in Hybridised Logics. WADT 2014: 69-89 - 2013
- [j7]Daniel Gâinâ
Interpolation in logics with constructors. Theor. Comput. Sci. 474: 46-59 (2013) - [c2]Daniel Gâinâ, Min Zhang
Constructor-Based Inductive Theorem Prover. CALCO 2013: 328-333 - 2012
- [j6]Daniel Gâinâ, Kokichi Futatsugi, Kazuhiro Ogata:
Constructor-based Logics. J. Univers. Comput. Sci. 18(16): 2204-2233 (2012) - [j5]Kokichi Futatsugi, Daniel Gâinâ
Principles of proof scores in CafeOBJ. Theor. Comput. Sci. 464: 90-112 (2012) - 2010
- [j4]Daniel Gâinâ
Completeness by Forcing. J. Log. Comput. 20(6): 1165-1186 (2010)
2000 – 2009
- 2009
- [c1]Daniel Gâinâ
Constructor-Based Institutions. CALCO 2009: 398-412 - 2008
- [j3]Mihai Codescu
Birkhoff Completeness in Institutions. Logica Universalis 2(2): 277-309 (2008) - 2007
- [j2]Daniel Gâinâ
An Institution-Independent Proof of the Robinson Consistency Theorem. Stud Logica 85(1): 41-73 (2007) - 2006
- [j1]Daniel Gâinâ
An Institution-independent Generalization of Tarski's Elementary Chain Theorem. J. Log. Comput. 16(6): 713-735 (2006)
Coauthor Index
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