Nikolenko I. Growth of meromorphic in the disk functions and meromorphic minimal surfaces

Українська версія

Thesis for the degree of Candidate of Sciences (CSc)

State registration number

0403U002478

Thesis Registration Form

0403U002478.pdf

Applicant for

Specialization

  • 01.01.01 - Математичний аналіз

18-06-2003

Specialized Academic Board

К 64.051.11

V.N. Karazin Kharkiv National University

Essay

For functions meromorphic in a disk it is obtained the estimates of magnitudes of deviation by Eremenko and an analogy of the deficiency relation for these magnitudes. It is introduced and investigated the strong asymptotic spots and strong asymptotic tracts of functions holomorphic in a disk. It is obtained the estimates of magnitudes of deviation for meromorphic minimal surfaces of infinite order.

Read more

Files

aref.pdf

dis.pdf

Similar theses

0524U000127

Andrii O. Kuryliak

Asymptotic properties and value distribution of random analytic functions.

0821U101801

Petrova Iryna Leonidivna

"Interpolatory estimates for comonotone approximation

0421U102744

Volkov Sergiy V

To the theory of boundary behavior of mappings on Riemann surfaces

0421U102723

Petkov Ihor Vasylovich

The boundary behavior of solutions and the Dirichlet problem for the Beltrami equations

0421U102684

Holubchak Oleh Mykhailovych

Operators on Hilbert spaces of symmetric analytic functions on a Banach space with a symmetric structure.