有限Blaschke积与分解

Sumeyra Uccar, N. Ozgur
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摘要

设B(z)$是阶$n$的有限Blaschke积。考虑一个有限Blaschke积可以写成两个非平凡的低次Blaschke积的复合,这两个低次Blaschke积与条件$% B\circ M=B$有关,其中$M$是从单位圆盘到其自身的M\{0}倍变换。
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Finite Blaschke Products and Decomposition
Let $B(z)$ be a finite Blaschke product of degree $n$. We consider the problem when a finite Blaschke product can be written as a composition of two nontrivial Blaschke products of lower degree related to the condition $% B\circ M=B$ where $M$ is a M\"{o}bius transformation from the unit disk onto itself.
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Finite Blaschke Products and Decomposition Spaces of entire functions represented by vector valued Dirichlet series Instability to nonlinear vector differential equations of fourth order with constant delay A Companion of the generalized trapezoid inequality and applications Some seminormed difference sequence spaces defined by a Musielak-Orlicz function over n-normed spaces
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