Conservative confidence regions in multivariate calibration

Annals of Statistics

Volumn 24, Issue 2, 1996, Pages 707-725

  Mathew, Thomas ^a   Zha, Wenxing ^a  

^a UNIVERSITY OF MARYLAND BALTIMORE COUNTY   (United States)

Author keywords

Calibration; Confidence region; Noncentral F distribution

Indexed keywords

EID: 0030508980     PISSN: 00905364     EISSN: None     Source Type: Journal    
DOI: 10.1214/aos/1032894461     Document Type: Article

References (13)

1. BROWN, P. J. (1982). Multivariate calibration (with discussion). J. Roy. Statist. Soc. Ser. B 44 287-321.
2. BROWN, P. J. (1993). Measurement, Regression, and Calibration. Oxford Univ. Press.
3. BROWN, P. J. and SUNDBERG, R. (1987). Confidence and conflict in multivariate calibration. J. Roy. Statist. Soc. Ser. B 49 46-57.
4. DAVIS, A. W. and HAYAKAWA, T. (1987). Some distribution theory relating to confidence regions in multivariate calibration. Ann. Inst. Statist. Math. 39 141-152.
5. FUJIKOSHI, Y. and NISHII, R. (1984). On the distribution of a statistic in multivariate inverse regression analysis. Hiroshima Math. J. 14 215-225.
6. MATHEW, T. and KASALA, S. (1994). An exact confidence region in multivariate calibration. Ann. Statist. 22 94-105.
7. OMAN, S. D. (1988). Confidence regions in multivariate calibration. Ann. Statist. 16 174-187.
8. OMAN, S. D. and WAX, Y. (1984). Estimating fetal age by ultrasound measurements: an example of multivariate calibration. Biometrics 40 947-960.
9. OSBORNE, C. (1991). Statistical calibration: a review. Internat. Statist. Rev. 59 309-336.
10. SUNDBERG, R. (1994). Most modern calibration is multivariate. In 17th International Biometric Conference, Hamilton, Canada. 395-405.
11. WILLIAMS, E. J. (1959). Regression Analysis. Wiley, New York.
12. WOOD, J. T. (1982). Estimating the age of an animal; an application of multivariate calibration. In Proc. 11th International Biometric Conference.
13. ZHA, W. (1995). Confidence regions in multivariate calibration. Ph.D. dissertation, Univ. Maryland Baltimore County.