Anna E. Egorova

most citedThe distribution of zeros of entire functions of exponential type with restrictions on growth along the imaginary axis

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.CV2019★ 1 cited

The distribution of zeros of entire functions of exponential type with restrictions on growth along the imaginary axis

Anna E. Egorova, Bulat N. Khabibullin

Let $g$ be a entire function of exponential type on the complex plane $C$ , $Z = {z_{k}}_{k = 1, 2, \dots}$ be a sequence of points in $C$ . We give a criterion for the ex…

math.CV2019

The growth of subharmonic functions along the imaginary axis

Anna E. Egorova, Bulat N. Khabibullin

Let $u \neq \equiv - \infty$ and $M \neq \equiv - \infty$ are two subharmonic functions in the complex plane $C$ with the Riesz measures $ν_{u}$ and $μ_{M}$ such that $u(z)\leq O(|z|…

math.CV2019

Balayage of measures and subharmonic functions on a system of rays. III. Growth of entire functions of exponential type

Bulat N. Khabibullin, Anna E. Egorova

In the second part of this work was developed a technique of balayage of finite genus $q = 0, 1, 2, \dots$ for measures (charges) and ( $δ$ -) subharmonic functions of finite order to an…