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Mathematics and Statistics
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Please make a note of the paper numbers before clicking the link below |
85 |
Ennis, D., Ennis, J., Palen, J., Lampe, R. (2008). Confidence bounds for positive ratios of normal random variables. Communications in Statistics - Theory and Methods, 37, 307-317. |
84 |
Ennis, D. (2008). Rejoinder to Bi and Meyners. Food Quality and Preference, 19, 347-348. |
83 |
Ennis, D. (2008). Response to Bi, J. (2007). Similarity testing using paired comparison method. Food Quality and Preference 18 , 500–507. Food Quality and Preference, 19, 344. |
82 |
Ennis, D. (2008). Tables for parity testing. Journal of Sensory Studies, 23, 80 –91. |
78 |
* Ennis, J. and Wei, G. (2006). Describing the universal cover of a compact limit. Differential Geometry and its Applications, 24(5), 554–562. |
61 |
* Bi, J. and Ennis, D. M. (2001). Statistical models for
the A-Not A method. Journal of Sensory Studies,16,
215-237. |
54 |
* Bi, J. and Ennis, D. M.(2001). Exact beta-binomial tables for small experiments. Journal of Sensory Studies. 16, 319-325. |
53 |
* Bi, J., Templeton-Janik, L., Ennis, J. M., and Ennis, D. M. (2000) Replicated difference and
preference tests: How to account for inter-trial variation. Food Quality and Preference, 11, 269-273. |
50 |
* Bi, J. and Ennis, D. M.(1999). Beta-binomial
tables for replicated difference and preference tests. Journal of Sensory Studies, 14, 347-368. |
49 |
* Bi, J. and Ennis, D. M.(1999). The power
of sensory discrimination methods used in replicated difference
and preference tests. Journal of Sensory Studies, 14, 289-302. |
47 |
* Ennis, D. M. and Bi, J. (1999). The Dirichlet-Multinomial Model: Accounting for inter-trial variations
in replicated ratings. Journal of Sensory Studies, 14, 321-345. |
46 |
* Bi, J. and Ennis, D. M.(1998). A Thurstonian
variant of the beta-binomial model for replicated difference
tests. Journal of Sensory Studies, 13,
461-466. |
45 |
* Ennis, D. M. and Bi, J. (1998). The beta-binomial model: Accounting for inter-trial variation in replicated difference and preference tests. Journal of Sensory Studies, 13, 389-412. |
28 |
* Ennis, D. M. and Johnson, N. L. (1993). Noncentral and central
chi-square, F and beta distribution functions as special cases
of the distribution function of the indefinite quadratic form. Communication in Statistics - Theory and Methods, 22(3),
897-905. |
6 |
* Mullen, K. and Ennis, D. M.(1985). Fractional factorials in product development. Food Technology, 39(5),90,92,94,97-98, 100, & 102-103. |
1 |
* Mullen, K. and Ennis, D. M. (1979). Rotatable designs in product
development. Food Technology, 33(7),
pp. 74, 75, 78, 79, and 80. |
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