Exponential models, maximum likelihood estimation, and the haar condition

Journal of the American Statistical Association

Volumn 71, Issue 355, 1976, Pages 737-740

  Crain, Bradford R ^a  

^a UNIVERSITY OF OKLAHOMA   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0001601552     PISSN: 01621459     EISSN: 1537274X     Source Type: Journal    
DOI: 10.1080/01621459.1976.10481558     Document Type: Article

References (11)

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2. Apostol, Tom M., Mathematical Analysis, Reading Mass.: Addison-Wesley Publishing Co., 1960.
3. Barndorff-Nielsen, Ole, Exponential Families, Exact Theory, Aarhus, Denmark, Aarhus Universitet, Various Publication Series No. 19, 1970.
4. Berk, R.H., “Consistency and Asymptotic Normality of MLE’s for Exponential Models,” Annals of Mathematical Statistics, 43 (February 1972), 193–204.
5. Breen, M., “Primative Radon Partitions for Cyclic Polytopes,” Israel Journal of Mathematics, 15, No. 2 (1973), 156–7.
6. Cheney, E.W., Introduction to Approximation Theory, New York: McGraw-Hill Book Co., 1966.
7. Crain, B.R., “Estimation of Distributions Using Orthogonal Expansions,” Annals of Statistics, 2 (May 1974), 454–63.
8. Karlin, S. and Shapley, L., “Geometry of Moment Spaces,” Memoirs of the American Mathematical Society, 12, 1–93 (1953).
9. Marsden, J.E., Elementary Classical Analysis, San Francisco: W.H. Freeman & Co., 1974.
10. Rockafellar, R.T., Convex Analysis, Princeton, N.J.: Princeton University Press, 1970.
11. Zangwill, W.I., Nonlinear Programming: A Unified Approach, Englewood Cliffs, N.J.: Prentice-Hall, Inc., 1969.