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ORCIDThomas Vetterlein
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2020 – today
- 2021
[c16]Kadir Emir, David Kruml, Jan Paseka
, Thomas Vetterlein:
Linear orthogonality spaces as a new approach to quantum logic. ISMVL 2021: 33-38- 2020
- [c15]Francesc Esteva, Lluís Godo, Ricardo Oscar Rodríguez, Thomas Vetterlein:
On Ruspini's Models of Similarity-Based Approximate Reasoning. IPMU (1) 2020: 3-13
2010 – 2019
- 2019
- [j32]David Kruml, Jan Paseka, Thomas Vetterlein:
On the Coextension of Cut-Continuous Pomonoids. Order 36(2): 271-290 (2019) - [c14]Thomas Vetterlein:
Orthogonality spaces allowing gradual transitions. EUSFLAT Conf. 2019 - 2018
- [j31]Susanne Saminger-Platz, Thomas Vetterlein:
Editorial. Fuzzy Sets Syst. 335: 1-2 (2018) - 2017
- [j30]Milan Petrík, Thomas Vetterlein:
Rees coextensions of finite, negative tomonoids. J. Log. Comput. 27(1): 337-356 (2017) - [j29]Thomas Vetterlein:
A Representation of Finite, Positive, Commutative Tomonoids. J. Multiple Valued Log. Soft Comput. 29(1-2): 83-104 (2017) - [j28]Thomas Vetterlein:
Logic of approximate entailment in quasimetric and in metric spaces. Soft Comput. 21(17): 4953-4961 (2017) - 2016
- [j27]Thomas Vetterlein:
The approximation of left-continuous t-norms. Fuzzy Sets Syst. 292: 411-423 (2016) - [j26]Thomas Vetterlein, Anna Zamansky:
Reasoning with graded information: The case of diagnostic rating scales in healthcare. Fuzzy Sets Syst. 298: 207-221 (2016) - [j25]Thomas Vetterlein, Francesc Esteva, Lluís Godo:
Logics for Approximate Entailment in ordered universes of discourse. Int. J. Approx. Reason. 71: 50-63 (2016) - [j24]Thomas Vetterlein:
Real coextensions as a tool for constructing triangular norms. Inf. Sci. 348: 357-376 (2016) - [c13]Milan Petrík, Thomas Vetterlein:
Algorithm for Generating Finite Totally Ordered Monoids. IPMU (2) 2016: 532-543 - [p1]Thomas Vetterlein, Milan Petrík:
The Semantics of Fuzzy Logics: Two Approaches to Finite Tomonoids. On Logical, Algebraic, and Probabilistic Aspects of Fuzzy Set Theory 2016: 83-108 - 2015
- [j23]Thomas Vetterlein:
Logic of approximate entailment in quasimetric spaces. Int. J. Approx. Reason. 64: 39-53 (2015) - [c12]Thomas Vetterlein:
Logic of prototypes and counterexamples: possibilities and limits. IFSA-EUSFLAT 2015 - 2014
- [j22]Thomas Vetterlein:
The construction of left-continuous t-norms: a geometric approach in two dimensions. Fuzzy Sets Syst. 252: 1-24 (2014) - [c11]Milan Petrík, Thomas Vetterlein:
Algorithm to generate the Archimedean, finite, negative tomonoids. SCIS&ISIS 2014: 42-47 - 2013
- [j21]Agata Ciabattoni, David Picado-Muiño, Thomas Vetterlein, Moataz El-Zekey:
Formal approaches to rule-based systems in medicine: The case of CADIAG-2. Int. J. Approx. Reason. 54(1): 132-148 (2013) - [c10]Thomas Vetterlein:
Tomonoid extensions: the key for the construction of t-norms. EUSFLAT Conf. 2013 - 2012
- [j20]Francesc Esteva, Lluís Godo, Ricardo Oscar Rodríguez, Thomas Vetterlein:
Logics for approximate and strong entailments. Fuzzy Sets Syst. 197: 59-70 (2012) - [j19]Thomas Vetterlein:
Plausible reasoning and graded information: A unified approach. Fuzzy Sets Syst. 197: 71-94 (2012) - [j18]Thomas Vetterlein:
Vagueness: where degree-based approaches are useful, and where we can do without. Soft Comput. 16(11): 1833-1844 (2012) - 2011
- [j17]Thomas Vetterlein:
Partial quantum logics revisited. Int. J. Gen. Syst. 40(1): 23-38 (2011) - [c9]Thomas Vetterlein:
A logic of the similarity with prototypes and its relationship to fuzzy logic. EUSFLAT Conf. 2011: 196-202 - 2010
- [j16]Thomas Vetterlein, Harald Mandl, Klaus-Peter Adlassnig:
Fuzzy Arden Syntax: A fuzzy programming language for medicine. Artif. Intell. Medicine 49(1): 1-10 (2010) - [j15]Thomas Vetterlein:
MTL-algebras arising from partially ordered groups. Fuzzy Sets Syst. 161(3): 433-443 (2010) - [j14]Thomas Vetterlein, Agata Ciabattoni:
On the (fuzzy) logical content of CADIAG-2. Fuzzy Sets Syst. 161(14): 1941-1958 (2010) - [j13]Thomas Vetterlein:
Pseudo-BCK algebras as partial algebras. Inf. Sci. 180(24): 5101-5114 (2010) - [c8]Thomas Vetterlein, Harald Mandl, Klaus-Peter Adlassnig:
Processing Gradual Information with Fuzzy Arden Syntax. MedInfo 2010: 831-835
2000 – 2009
- 2009
- [c7]Jiuzhen Liang, Mirko Navara, Thomas Vetterlein:
Different Representations of Fuzzy Vectors. ECSQARU 2009: 700-711 - [c6]Thomas Vetterlein, Klaus-Peter Adlassnig:
T-norm-based Fuzzy Logics and Logics for Human Reasoning. IFSA/EUSFLAT Conf. 2009: 1085-1090 - [c5]Agata Ciabattoni, Thomas Vetterlein, Klaus-Peter Adlassnig:
A Formal Logical Framework for Cadiag-2. MIE 2009: 648-652 - [c4]Pavel Rusnok, Thomas Vetterlein, Klaus-Peter Adlassnig:
Cadiag-2 and Fuzzy Probability Logics. MIE 2009: 773 - 2008
- [j12]Thomas Vetterlein:
Analytic Calculi for Logics of Ordinal Multiples of Standard t-Norms. J. Log. Comput. 18(1): 35-57 (2008) - [j11]Thomas Vetterlein:
Residuated lattices arising from equivalence relations on Boolean and Brouwerian algebras. Math. Log. Q. 54(4): 350-367 (2008) - [j10]Thomas Vetterlein:
Boolean Algebras with an Automorphism Group: a Framework for Lukasiewicz Logic. J. Multiple Valued Log. Soft Comput. 14(1-2): 51-67 (2008) - [j9]Thomas Vetterlein:
A Way to Interpret Lukasiewicz Logic and Basic Logic. Stud Logica 90(3): 407-423 (2008) - [j8]Thomas Vetterlein:
Fuzzy logic as a logic of the expressive strength of information. Soft Comput. 12(5): 479-485 (2008) - 2007
- [c3]Thomas Vetterlein:
Left-continuous t-norms as Functional Algebras. EUSFLAT Conf. (2) 2007: 37-43 - [c2]Thomas Vetterlein:
Towards a Proof Theory for Basic Logic. IFSA (2) 2007: 850-860 - 2006
- [j7]Thomas Vetterlein, Mirko Navara:
Defuzzification using Steiner points. Fuzzy Sets Syst. 157(11): 1455-1462 (2006) - [j6]Thomas Vetterlein:
Spline interpolation between hyperspaces of convex or fuzzy sets. Fuzzy Sets Syst. 157(18): 2472-2481 (2006) - [j5]Thomas Vetterlein, Martin Stepnicka:
Completing Fuzzy if-then Rule Bases by Means of Smoothing Splines. Int. J. Uncertain. Fuzziness Knowl. Based Syst. 14(2): 235-244 (2006) - [j4]Thomas Vetterlein:
t-norms induced by metrics on Boolean algebras. Soft Comput. 10(11): 995-1000 (2006) - 2005
- [j3]Thomas Vetterlein:
Partial algebras for Lukasiewicz logics and its extensions. Arch. Math. Log. 44(7): 913-933 (2005) - [j2]Thomas Vetterlein:
BL-algebras and effect algebras. Soft Comput. 9(8): 557-564 (2005) - 2004
- [c1]Thomas Vetterlein:
Smooth Extensions of Fuzzy If-Then Rule Bases. Fuzzy Days 2004: 53-59 - 2002
- [j1]Anatolij Dvurecenskij, Thomas Vetterlein:
Algebras in the Positive Cone of po-Groups. Order 19(2): 127-146 (2002)
Coauthor Index
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