Titlebook: Carleson Curves, Muckenhoupt Weights, and Toeplitz Operators; Albrecht B?ttcher,Yuri I. Karlovich Book 1997 Springer Basel AG 1997 Singula

平

978-3-0348-9828-7Springer Basel AG 1997

官僚統(tǒng)治

Biguanides

Autobiography

性冷淡

https://doi.org/10.1007/978-3-642-28531-8xamples. The “oscillation” of a Carleson curve Γ at a point . ∈ Γ may be measured by its Seifullayev bounds ..and ..as well as its spirality indices .. and ..The definition of the spirality indices requires the notion of the W transform and some facts from the theory of submultiplicative functions.

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沉積物

防止

AgInSe2: extinction coefficient,on ..(Γ,.). There are now various proofs of this deep result, and the proof given in the following is certainly not the most elegant proof. However, it is reasonably self-contained and it contains several details which are usually disposed of as “standard” and are therefore omitted in the advanced t

本能

AgInSe2: extinction coefficient,sily that S. = ., and hence .:= . is a bounded projection on ..(Γ, ω). The image of ., i.e. the space ...(Γ, ω):= ..(Γ, ω), is therefore a closed subspace of ..(Γ, ω), which is called the pth Hardy space of Γ and ω. If a ∈ ..(Γ), then the operator of multiplication by a is obviously bounded on ..(Γ,

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