Erratum: Second-order approximation of the entropy in nonlinear least-squares estimation
Luc Pronzato, Andrej Pázman (1996)
Kybernetika
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Displaying similar documents to “Second-order approximation of the entropy in nonlinear least-squares estimation”
Erratum: Second-order approximation of the entropy in nonlinear least-squares estimation
Distribution of estimators and optimal experimental design in nonlinear regression
Andrej Pázman (1996)
Kybernetika
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Optimal quantization for the one–dimensional uniform distribution with Rényi--entropy constraints
Wolfgang Kreitmeier (2010)
Kybernetika
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We establish the optimal quantization problem for probabilities under constrained Rényi--entropy of the quantizers. We determine the optimal quantizers and the optimal quantization error of one-dimensional uniform distributions including the known special cases (restricted codebook size) and (restricted Shannon entropy).
A general class of entropy statistics
María Dolores Esteban (1997)
Applications of Mathematics
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To study the asymptotic properties of entropy estimates, we use a unified expression, called the -entropy. Asymptotic distributions for these statistics are given in several cases when maximum likelihood estimators are considered, so they can be used to construct confidence intervals and to test statistical hypotheses based on one or more samples. These results can also be applied to multinomial populations.
Optimal discrete entropy.
Shastri, Aditya, Govil, Rekha (2001)
Applied Mathematics E-Notes [electronic only]
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