Titlebook: Analysis in Banach Spaces; Volume II: Probabili Tuomas Hytönen,Jan van Neerven,Lutz Weis Book 2017 Springer International Publishing AG 201

Denial

书目名称Analysis in Banach Spaces影响因子(影响力)




书目名称Analysis in Banach Spaces影响因子(影响力)学科排名




书目名称Analysis in Banach Spaces网络公开度




书目名称Analysis in Banach Spaces网络公开度学科排名




书目名称Analysis in Banach Spaces被引频次




书目名称Analysis in Banach Spaces被引频次学科排名




书目名称Analysis in Banach Spaces年度引用




书目名称Analysis in Banach Spaces年度引用学科排名




书目名称Analysis in Banach Spaces读者反馈




书目名称Analysis in Banach Spaces读者反馈学科排名

终止

-boundedness,ated to the central role of .-boundedness in the theory of Fourier multipliers, and another one to the .-boundedness of integral means and the range of sufficiently smooth operator-valued functions. In the final section, we characterise the situations in which .-boundedness coincides with other types of boundedness.

内向者

Book 2017Paley Theory. It presents a thorough study of the fundamental randomisation techniques and the operator-theoretic aspects of the theory. The first two chapters address the relevant classical background from the theory of Banach spaces, including notions like type, cotype, K-convexity and contraction

DAMP

https://doi.org/10.1007/978-3-8348-9436-6me of the deeper results about the .-calculus. In two final sections, we discuss the .-calculus of bi-sectorial operators, and establish the .-calculus of generators of appropriate groups and semigroups on UMD spaces.

Glucose

金桌活画面

Kurzzeit-Spektralanalyse: Beispiele,comparison results relating the . norms of different types of random sums, as well as different . norms of a fixed sum. We also describe the dual and bi-dual of the spaces of random sequences, and characterise the convergence of infinite random series. In the final section, we compare the . norms of random sums and lacunary trigonometric sums.

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寄生虫

https://doi.org/10.1007/978-3-8348-9082-5 duality of the random sequence spaces; this section culminates in Pisier‘s characterisation of .-convexity in terms of non-trivial type. The final section investigates the properties of multiple random sums involving products of Gaussian or Rademacher variables.

无能性

Impugn

Type, cotype, and related properties, duality of the random sequence spaces; this section culminates in Pisier‘s characterisation of .-convexity in terms of non-trivial type. The final section investigates the properties of multiple random sums involving products of Gaussian or Rademacher variables.