Lluís
Godo
Research Professor
Logic and Reasoning
Research areas:
- Algebraic logic
- Fuzzy Logic
- Modal Logic
- Probability Logic
- Uncertainty
- Nonmonotonic Reasoning
- Inconsitency-tolerant reasoning
- Argumentation
- Preferences
- Approximate Reasoning and Soft computing
- Multiagent Systems
- Normative Systems
Impact areas:
- Tourism
SDGs:
In Press
Tommaso Flaminio,
Lluís Godo,
Paula Menchón,
& Ricardo Oscar Rodríguez
(In Press).
Algebras and relational frames for Gödel modal logic and some of its extensions.
M. Coniglio, E. Koubychkina, & D. Zaitsev (Eds.),
Many-valued Semantics and Modal Logics: Essays in Honour of Yuriy Vasilievich Ivlev.
Springer (Also as CoRR, abs/2110.02528. http://arxiv.org/abs/2110.02528).
[BibTeX]
[PDF]
Tommaso Flaminio,
Lluís Godo,
Sara Ugolini,
& Francesc Esteva
(In Press).
An approach to inconsistency-tolerant reasoning about probability based on Łukasiewicz logic.
H. Antunes, A. Rodrigues, & A. Roque (Eds.),
Volume in Honour of Walter Carnielli.
Springer.
[BibTeX]
[PDF]
Tommaso Flaminio,
& Lluís Godo
(In Press).
Conditional Objects as Possibilistic Variables.
The 17th European Conference on Symbolic and Quantitative Approaches to Reasoning with Uncertainty - ECSQARU 2023
.
[BibTeX]
2023
Tommaso Flaminio,
Lluis Godo,
Nicolás Madrid,
& Manuel Ojeda-Aciego
(2023).
A Logic to Reason About f-Indices of Inclusion over $\L_n$.
Sebastia Massanet al. (Eds.),
Fuzzy Logic and Technology, and Aggregation Operators. EUSFLAT 2023, AGOP 2023
(pp. 530--539).
Springer Nature Switzerland.
https://doi.org/10.1007/978-3-031-39965-7_44.
[BibTeX]
Esther Anna Corsi,
Tommaso Flaminio,
Lluís Godo,
& Hykel Hosni
(2023).
A modal logic for uncertainty: a completeness theorem.
13th International Symposium on Imprecise Probabilities: Theories and Applications - ISIPTA 2023
(pp. 119-129).
[BibTeX]
[PDF]
Didier Dubois,
Lluís Godo,
& Henri Prade
(2023).
An elementary belief function logic.
Journal of Applied Non-Classical Logics.
https://doi.org/10.1080/11663081.2023.2244366.
[BibTeX]
[PDF]
Tommaso Flaminio,
Angelo Gilio,
Lluis Godo,
& Giuseppe Sanfilippo
(2023).
On conditional probabilities and their canonical extensions to Boolean algebras of compound conditionals.
International Journal of Approximate Reasoning, 159, 108943.
https://doi.org/10.1016/j.ijar.2023.108943.
[BibTeX]
[PDF]
2022
Tommaso Flaminio,
Lluís Godo,
Sara Ugolini,
& Francesc Esteva
(2022).
A fuzzy logic-based approach to reason with inconsistent probabilistic theories.
Actas del XXI Congreso de Tecnologías y Lógica Fuzzy (ESTYLF’22)
(pp. 73–-74).
Universidad de Castilla-La Mancha.
[BibTeX]
[PDF]
Juan C. L. Teze,
Lluís Godo,
& Gerardo I. Simari
(2022).
An Approach to Improve Argumentation-Based Epistemic Planning with Contextual Preferences.
International Journal of Approximate Reasoning, 151, 130-163.
https://doi.org/10.1016/j.ijar.2022.09.005.
[BibTeX]
[PDF]
Tommaso Flaminio,
Lluís Godo,
& Sara Ugolini
(2022).
An Approach to Inconsistency-Tolerant Reasoning About Probability Based on Łukasiewicz Logic.
F. Dupin al. (Eds.),
SUM 2022
(pp. 124–-138).
Springer.
https://doi.org/10.1007/978-3-031-18843-5_9.
[BibTeX]
[PDF]
Tommaso Flaminio,
Angelo Gilio,
Lluís Godo,
& Giuseppe Sanfilippo
(2022).
Canonical Extensions of Conditional Probabilities and Compound Conditionals.
Davide Ciucci al. (Eds.),
17th Intl. Conference on Information Processing and Management of Uncertainty in Knowledge-Based Systems (IPMU 2022)
(pp. 584--597).
Springer International Publishing.
https://doi.org/10.1007/978-3-031-08974-9_47.
[BibTeX]
[PDF]
Tommaso Flaminio,
Angelo Gilio,
Lluís Godo,
& Giuseppe Sanfilippo
(2022).
Compound Conditionals as Random Quantities and Boolean Algebras.
Gabriele Kern{-}Isberner, Gerhard Lakemeyer, & Thomas Meyer (Eds.),
Proceedings of the 19th International Conference on Principles of Knowledge Representation and Reasoning, {KR}2022, Haifa, Israel. July 31 - August 5, 2022
(pp. 141-151).
https://doi.org/10.24963/kr.2022/15.
[BibTeX]
[PDF]
Marcelo Coniglio,
Francesc Esteva,
Tommaso Flaminio,
& Lluís Godo
(2022).
On the expressive power of Lukasiewicz’s square operator.
Journal of Logic and Computation, 32, 767-807.
https://doi.org/10.1093/logcom/exab064.
[BibTeX]
[PDF]
Tommaso Flaminio,
Lluís Godo,
Paula Menchón,
& Ricardo O. Rodriguez
(2022).
Rotations of Gödel Algebras with Modal Operators.
Davide Ciucci al. (Eds.),
17th Intl. Conference on Information Processing and Management of Uncertainty in Knowledge-Based Systems (IPMU 2022)
(pp. 676--688).
Springer International Publishing.
https://doi.org/10.1007/978-3-031-08971-8_55.
[BibTeX]
[PDF]
Ricardo Oscar Rodriguez,
Olim Frits Tuyt,
Francesc Esteva,
& Lluís Godo
(2022).
Simplified Kripke Semantics for K45-Like Gödel Modal Logics and Its Axiomatic Extensions.
Studia Logica, 110, 1081-1114.
https://doi.org/10.1007/s11225-022-09987-0.
[BibTeX]
[PDF]
2021
Tommaso Flaminio,
& Lluís Godo
(2021).
A fuzzy probability logic for compound conditionals.
XX Spanish Congress on Fuzzy Logic and Technologies (ESTYLF 20/21), Actas CAEPIA 20/21
(pp. 256-261).
[BibTeX]
[PDF]
Juan Carlos Teze,
& Lluís Godo
(2021).
An Architecture for Argumentation-based Epistemic Planning: A First Approach with Contextual Preferences.
IEEE Intelligent Systems, 36, 43-51.
https://doi.org/10.1109/MIS.2020.3028833.
[BibTeX]
[PDF]
Francesc Esteva,
Lluís Godo,
& Sandra Sandri
(2021).
A similarity-based three-valued modal logic approach to reason with prototypes and counterexamples.
MJ. Lesot, & C. Marsala (Eds.),
Fuzzy Approaches for Soft Computing and Approximate Reasoning: Theories and Applications (pp 45-59).
Springer.
https://doi.org/10.1007/978-3-030-54341-9_5.
[BibTeX]
[PDF]
Tommaso Flaminio,
Lluís Godo,
& Sara Ugolini
(2021).
Canonical Extension of Possibility Measures to Boolean Algebras of Conditionals.
Jirina Vejnarová, & Nic Wilson (Eds.),
Symbolic and Quantitative Approaches to Reasoning with Uncertainty - 16th European Conference, ECSQARU 2021, Prague, Czech Republic, September 21-24, 2021, Proceedings
(pp. 543--556).
Springer.
https://doi.org/10.1007/978-3-030-86772-0_39.
[BibTeX]
[PDF]
Marcelo Coniglio,
Francesc Esteva,
Joan Gispert,
& Lluís Godo
(2021).
Degree-preserving Gödel logics with an involution: intermediate logics and (ideal) paraconsistency.
O. Arielli, & A. Zamansky (Eds.),
Arnon Avron on Semantics and Proof Theory of Non-Classical Logics (pp 107--139).
Springer.
https://doi.org/10.1007/978-3-030-71258-7_6.
[BibTeX]
[PDF]
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