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The Institute for Perception
     Developing and Applying Advanced Research Tools
          for Human Perceptual Measurement

 
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Publications (1986-1989)
Please make a note of the paper numbers before clicking the link below
17
Ennis, D. M. (1989). A receptor model for binary mixtures applied to the sweetness of fructose and glucose: De Graaf and Frijters revisited. Chemical Senses, 14(4), 597-604.
16
Ennis, D. M., Mullen, K., Frijters. J. E. R. and Tindall, J. (1989). Decision conflicts: Within-trial resampling in Richardson’s method of triads. British Journal of Mathematical and Statistical Psychology Society, 42, 265-269.
15
Seeman, J. I., Ennis, D. M., Vecor, H. V., Clawson, L., and Palen, J. (1989). The perceptual similarity of substituted benzenes and pyridines as a function of steric hindrance. Chemical Senses, 14(3), 395-405.
14
Ennis, D. M., Mullen, K. and Fritjers, J. E. R. (1988). Variants of the method of triads: Unidimensional Thurstonian models. British Journal of Mathematical and Statistical Psychology, 41, 25-36.
13
Mullen, K., Ennis, D. M., de Doncker, E., and Kapenga, J. A. (1988). Models for the duo-trio and triangular methods. Biometrics, 44, 1169-1175.
12
Ennis, D. M., Palen, J. and Mullen, K. (1988). A multidimensional stochastic theory of similarity. Journal of Mathematical Psychology, 32(4), 449-465.
11
Ennis, D. M. (1988). Confusable and discriminable stimuli: Comments on Nosofsky (1986) and Shepard (1986). Journal of Experimental Psychology: General, 117(4), 408-411.
10
Ennis, D. M. (1988). Multivariate sensory analysis. Food Technology, 42, 118, 120-122.
9
Mullen, K. and Ennis, D. M. (1987). Mathematical formulation of multivariate Euclidean models for discrimination methods. Psychometrika, 52(2), 235-249.
8
Kapenga, J.A, Mullen, K, de Doncker, E., and Ennis, D. M. (1987).  The integration of the multivariate normal density function for the triangular method. Numerical Integration. P. Keast and G. Fairweather (eds.)., Reidel Publishing Company, 321-328.
7
Ennis, D. M. and Mullen, K. (1986). A multivariate model for discrimination methods. Journal of Mathematical Psychology, 30(2), 206-219.

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