Titlebook: Blaschke Products and Their Applications; Javad Mashreghi,Emmanuel Fricain Book 2013 Springer Science+Business Media New York 2013 Blaschk

Anticoagulants

Critical Points, the Gauss Curvature Equation and Blaschke Products,mal” Blaschke product with the same critical points. These maximal Blaschke products have remarkable properties similar to those of Bergman space inner functions and they provide a natural generalization of the class of finite Blaschke products.

Extricate

Ingenuity

小步走路

Blaschke Products and Their Applications978-1-4614-5341-3Series ISSN 1069-5265 Series E-ISSN 2194-1564

善變

https://doi.org/10.1007/978-3-662-25407-3ators with bounded measurable symbols, factorisation with an infinite index, compositions with Blaschke products, representation of functions with a given asymptotic behaviour of the argument in a neighbourhood of a discontinuity in the form of a composition of a continuous function with a Blaschke product, and applications to the KdV equation.

RACE

J. Haring (staatl. Prüfungskommissar))| in the uniform and integral metrics. We restrict ourself to the case of finite order of growth. For a Blaschke product . we obtain a necessary and sufficient condition for the uniform boundedness of all .-means of log|.(..)|, where .>1.

WAIL

J. Haring (staatl. Prüfungskommissar)Bhaskar Bagchi has shown that the Riemann hypothesis holds if and only if the Riemann zeta-function .(.) is strongly recurrent in the strip 1/2

暴行

https://doi.org/10.1007/978-3-662-25407-3In this paper we deduce bi-orthogonal expansions in the space ..(0,∞) with respect to two special systems of functions from the corresponding expansions in the Hardy space . for the upper half-plane.

恭維

J. Haring (staatl. Prüfungskommissar)In this paper, a family of Blaschke products, as non-trivial inner solutions of Schr?der’s equation, is introduced. This observation leads to the construction of a surjective composition operator on an infinite dimensional model subspace of ...

深陷

https://doi.org/10.1007/978-3-642-91879-7The notion of hyperbolic derivative for functions from the unit disc to itself is well known. Recently, Rivard has proposed a definition for higher-order derivatives. We prove that the sequence of hyperbolic derivatives of order . (.=0,1,2,…) of a function . determines this function uniquely.