Entropy numbers of operators in Banach spaces
Carl, B., Pietsch, A.
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Displaying similar documents to “Entropy numbers of r-nuclear operators in Banach spaces of type q”
Entropy numbers of operators in Banach spaces
Characterization of weak type by the entropy distribution of r-nuclear operators
Martin Defant, Marius Junge (1993)
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The dual of a Banach space X is of weak type p if and only if the entropy numbers of an r-nuclear operator with values in a Banach space of weak type q belong to the Lorentz sequence space with 1/s + 1/p + 1/q = 1 + 1/r (0 < r < 1, 1 ≤ p, q ≤ 2). It is enough to test this for Y = X*. This extends results of Carl, König and Kühn.
Generalized Jensen difference based on entropy functions
Prasanna K. Sahoo, Andrew K. C. Wong (1988)
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Pseudo-generalization of Shannon inequality for Mittal's entropy and its application in coding theory
Rosimary Pereira, Gur Dial (1984)
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On some properties of p-nuclear and p-integral operators
Arne Persson (1969)
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Quantification method of classification processes. Concept of structural -entropy
Jan Havrda, František Charvát (1967)
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A note on absolutely P-summing operators.
C. Piñeiro (1994)
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