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R. Stephenson (1962)
A and VBritish Journal of Ophthalmology, 46
(1987)
On limit theorems for random vectors controlled by a Markov chain
S. Barsov (1986)
On the Accuracy of the Normal Approximation of the Distribution of a Random Sum of Random VectorsTheory of Probability and Its Applications, 30
F. Liese (1982)
Hellinger integrals of gaussian processes with independent incrementsStochastics An International Journal of Probability and Stochastic Processes, 6
K. Matusita (1955)
Decision Rules, Based on the Distance, for Problems of Fit, Two Samples, and EstimationAnnals of Mathematical Statistics, 26
(1986)
Ulβyanov, Estimates for the closeness of Gaussian measures
C. Kraft (1955)
Some conditions for consistency and uniform consistency of statistical procedures
(1986)
S . S . Barsov and V . V . Ul β yanov , Estimates for the closeness of Gaussian measures . ( Russian ) Dokl
Abstract For a scaled family of centered nonsingular Gaussian measures in 𝑘 𝑘 the 𝐿 1 -distance between any two densities is compared with its Kraft upper bound.
Georgian Mathematical Journal – de Gruyter
Published: Dec 1, 2005
Keywords: πΏ 1 -distance between probability densities; total variation; Hellinger integral; Kraft inequalities; Gaussian measure; scaling
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