Aggregating asymmetric distances in Computer Science

World Scientific Proceedings Series on Computer Engineering and Information Science 1; Computational Intelligence in Decision and Control - Proceedings of the 8th International FLINS Conference

Volumn , Issue , 2008, Pages 477-482

  Mayor, G ^a   Valero, O ^a  

^a UNIVERSITAT DE LES ILLES BALEARS   (Spain)

Author keywords

Aggregation operator; Asymmetric distance; Distance; Monotone function; Subadditive function

Indexed keywords

ARTIFICIAL INTELLIGENCE;

AGGREGATION OPERATOR; ASYMMETRIC DISTANCES; DISTANCE; MONOTONE FUNCTIONS; SUBADDITIVE FUNCTION;

MATHEMATICAL OPERATORS;

EID: 58049182005     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1142/9789812799470_0078     Document Type: Conference Paper

References (8)

1. J. Borsik, J. Doboš, On a product of metric spaces, Math. Slovaca 31 (1981), 193-205.
2. A. Pradera, E. Trillas, A note on pseudometrics aggregation, Int. J. Gen. Syst. 31 (2002), 41-51.
3. A. Pradera, E. Trillas, E. Castiñeira, On the aggregation of some classes of fuzzy relations, in: Technologies for constructing intelligent systems, B. Bouchon-Meunier, J. Gutierrez, L. Magdalena and R. Yager (eds), Springer-Verlag, 125-147, 2002.
4. A. Pradera, E. Trillas, E. Castiñeira, On distances Aggregation, in: Proc. Information Processing and Management of Uncertainty in Knowledge-based Systems international Conference (2000), 693-700.
5. L.M García-Raffi, S. Romaguera, E.A. Sánchez-Pérez, The supremum asymmetric norm on sequence algebras: a general framework to measure complexity spaces, Electronic Notes in Theoret. Comput. Sci. 74 (2003), 12 pages.
6. L.M García-Raffi, S. Romaguera, E.A. Sánchez-Pérez, Sequence spaces and asymmetric norms in the theory of computational complexity, Math. Comput. Model. 36 (2002), 1-11.
7. H.P.A. Künzi, Nonsymmetric distances and their associated topologies: About the origins of basic ideas in the area of asymmetric topology, in: Handbook of the History of General Topology, C.E. Aull and R. Lowen (eds), Kluwer Acad. Publ. vol. 3, 853-968, 2001.
8. A. Bernig, T. Foertsch, V. Schroeder, Non standard metric products, Contributions to Algebra andd Geometry 44 (2003), 499-510.