Optimal discrete entropy.
Shastri, Aditya, Govil, Rekha (2001)
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Shastri, Aditya, Govil, Rekha (2001)
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Gérard Kerkyacharian, Dominique Picard (2003)
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We present here a new proof of the theorem of Birman and Solomyak on the metric entropy of the unit ball of a Besov space on a regular domain of The result is: if then the Kolmogorov metric entropy satisfies . This proof takes advantage of the representation of such spaces on wavelet type bases and extends the result to more general spaces. The lower bound is a consequence of very simple probabilistic exponential inequalities. To prove the upper bound, we provide...
Harremoës, Peter, Vignat, Christophe (2003)
JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]
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Halliwell, Garry T., Mercer, Peter R. (2004)
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