Possibility expression of measurement uncertainty in a very limited knowledge context

Proceedings of the 2006 IEEE International Workshop on Advanced Methods for Uncertainty Estimation in Measurement, AMUEM 2006

Volumn 2006, Issue , 2006, Pages 19-22

  Mauris, Gilles ^a  

^a Université de Savoie   (France)

Author keywords

Confidence intervals; Limited knowledge; Measurement uncertainty; Possibility theory

Indexed keywords

KNOWLEDGE ENGINEERING; PARAMETER ESTIMATION; PROBABILITY; PROBABILITY DENSITY FUNCTION; UNCERTAIN SYSTEMS;

CONFIDENCE INTERVALS; MEASUREMENT UNCERTAINTY; POSSIBILITY THEORY;

MEASUREMENT THEORY;

EID: 33845579700     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/AMYEM.2006.1650741     Document Type: Conference Paper

References (18)

1. L. Mari, G. Zingales, Uncertainty in measurement science, in Proceedings of the Int. Workshop on Advances of measurement science, Kyoto, Japan, 1999, p. 177-189.
2. L. Mari, Notes on the uncertainty of measurement, in Proceedings of the XV IMEKO World Congress, Osaka, Japan, 1999, Vol. II, p. 89-92.
3. L. Reznik, K.P. Dabke, Evaluation of uncertainty in measurement: a proposal for application of intelligent methods, in Proceedings of the XV IMEKO World Congress, Osaka, Japan, 1999, Vol. II, p. 93-100.
4. Guide for the expression of uncertainty in measurement, ISO 1993, 99 pages, 1993.
5. Kendall M., Stuart A., The advanced theory of statistics, Ed. Griffin and Co., 1977.
6. Moore R., Interval Analysis, Prentice-Hall, Englewood Cliffs, N.J., 1966.
7. Dubois D., Prade H., "On several representations of an uncertain body of evidence", in: Fuzzy Information and Decision Processes (M.M. Gupta, E. Sanchez, eds.), North-Holland, 1982, pp. 167-181.
8. Moral S., "Constructing of possibility distribution from a probability distribution", in: Fuzzy sets theory and Applications, A. Jones, A. Kauffmann, H.J. Zimmermann, Eds, 1986, pp. 51-60.
9. Dubois D., Prade H., Sandri S., "On possibility/probability transformations", in: Fuzzy Logic, R. Lowen, M. Roubens, Eds, 1993, pp. 103-112.
10. Mauris G., Lasserre V., Foulloy L., "Fuzzy modeling of measurement data acquired from physical sensors", IEEE Trans. on Measurement and Instrumentation, Vol. 49, No. 6, December 2000, pp. 1201-1205.
11. Mauris G., Lasserre V., Foulloy L., "A fuzzy approach for the expression of uncertainty in measurement", Int. Journal of Measurement, Vol. 29, No 3, March 2001, pp. 165-177.
12. Urbanski M., Wasowki J., "Fuzzy approach to the theory of measurement inexactness", Int. Journal of Measurement, Vol. 34, 2003, pp. 67-74.
13. Ferrero A., Salicone S., "The random-fuzzy variables: a new approach to the expression of uncertainty", IEEE Trans. On Instrumentation and Measurement, Vol. 53, No 5, 2004, pp. 1370-1377.
14. De Capua C., Romeo E., "A t-norm based fuzzy approach to the estimation of measurement uncertainty", IEEE Technology Conference on Instrumentation and Measurement, Como, Italy, 2004, pp. 229-233.
15. Dubois D., Foulloy L., Mauris G., Prade H., "Probability-possibility transformations, triangular fuzzy sets and probabilistic inequalities", Reliable Computing, Vol. 10, No 4, 2004, pp. 273-297.
16. Zadeh L.A., "Fuzzy sets as a basis for a theory of possibility", Fuzzy Sets and Systems", Vol.1, No1, 1978, pp. 3-28.
17. Machol R.E., Rosenblatt J., "Confidence interval based on single observation", Proceedings of IEEE, Vol.54, 1966, pp. 1087-1088.
18. Andel J., "Confidence intervals for the mode based on one observation", Zbornik radova filozofskog, Vol.5, 1991, pp. 87-96.