On the generation of h∞ by blaschke products
, 2010 碩士布拉施克積的有限多個線性組合在單位圓盤上是均勻稠密在有界的可解析函數代數上。The finite linear combinations of Blaschke products are uniformly dense in the algebra of bounded analytic functions on the open unit disc.目錄 0. 前言 ………………………………………………………P.1 1.
劉振宏; Liu, Chen-hung
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Modified Taylor Impact Tests with Profiled Copper Cylinders: Experiment and Optimization of Dislocation Plasticity Model. [PDF]
Materials (Basel), 2023 Rodionov ES +4 more
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Impact of COVID-19 lockdown upon the air quality and surface urban heat island intensity over the United Arab Emirates. [PDF]
Sci Total Environ, 2021 Alqasemi AS +4 more
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, 2020 © 2020, PleiadesT Publishing,T Ltd. Abstract: In the paper we introduce the notion of the Blaschke C*-algebra and we consider the isometric representations of uniform Blaschke algebra. We extend the Coburn’s Theorem for a family of non-unitary isometries
Grigoryan T.A., Kuznetsova A.Y.
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Multi-sided platforms in competitive B2B networks with varying governmental influence - a taxonomy of Port and Cargo Community System business models. [PDF]
Electron Mark, 2022 Tessmann R, Elbert R.
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Blaschke products and singular functions with prescribed boundary values
, 1979 This paper shows that there exists a Blaschke product having a prescribed radial limit at each point of a prescribed finite subset of the unit circle.
Cargo, G.T
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Schauder Basis with Finite Blaschke Products
We construct a Schauder basis for the space $Hol(\mathbb D)$, the space of holomorphic functions on the closed unit disk, consisting entirely of finite Blaschke products. The expansion coefficients are given explicitly. Our result remains valid when $Hol(\mathbb D)$ is equipped with a broader class of norms satisfying natural structural conditions ...
Fricain, Emmanuel +3 more
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Algebras associated with blaschke products of type g
, 2003 Let Ω (resp. Ωfi) be the set of all interpolating Blaschke products of (resp. finite) type G. Let E (resp. Efi) be the Douglas algebra generated by H∝ and the complex conjugates of elements of Ω (resp. Ωfi).
Li, Kin-Yin, Guillory, Carroll
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Classification of some finite Blaschke products as metric endomorphisms
, 1986 It is shown that for n = 1, 2, 3,…, 0 ⩽ t < 1, the Blaschke product zn(z − t)(1 − zt) restricted to the unit circle has Lebesgue measure theoretic entropy given by h = log12{(n + 1) + (n − 1) t2 + [(n + 1)2 − 2(n2 + 1) t2 + (n − 1)2 t4]12}.
Martin, N.F.G
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Nonnormal Dirichlet quotients and nonnormal Blaschke quotients
, 1980 There exists a nonnormal meromorphic function f 1 / f 2 {f_1}/{f_2} in U = {
Shinji Yamashita
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