A. Komlov

most citedPolynomial Hermite-Padé

m

-system for meromorphic functions on a compact Riemann surface

13 citations · 13 across the 2 of their papers we have counts for

collaborators

2 papers

math.CV2026

Existence of a "maximal" domain of meromorphy for an analytic function outside a polar compact set

Aleksandr Komlov

Let E be a polar compact set in $C$ . Let $f_{\infty}$ be a germ at $\infty$ that can be analytically continued along an arbitrary path $γ$ lying in $\widehat{\mathbb C}\setmi…

math.CV2021★ 13 cited

Polynomial Hermite-Padé $m$ -system for meromorphic functions on a compact Riemann surface

Aleksandr Komlov

For an arbitrary tuple of $m + 1$ germs of analytic functions at a fixed point, we introduce the so-called polynomial Hermite-Padé $m$ -system (of order $n$ , $n \in N$ ), which c…

Existence of a "maximal" domain of meromorphy for an analytic function outside a polar compact set

Polynomial Hermite-Padé m-system for meromorphic functions on a compact Riemann surface

Polynomial Hermite-Padé $m$ -system for meromorphic functions on a compact Riemann surface