E. Maximenko

activity

20172026

most citedCofactors and eigenvectors of banded Toeplitz matrices: Trench formulas via skew Schur polynomials

5 citations · 5 across the 6 of their papers we have counts for

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Showing 2025Show all

4 papers · 1 filter

math.MG2025

Locally similar distances and equality of the induced intrinsic distances

Erick Lee-Guzmán, Egor A. Maximenko, Enrique Abdeel Muñoz-de-la-Colina +1

Let $X$ be a set and $d_{1}, d_{2}$ be two distances on $X$ . We say that $d_{1}$ and $d_{2}$ are locally similar and write $d_{1} ≅ d_{2}$ if $d_{1}$ and $d_{2}$ are topologically equivalent and…

math.OA2025

Integral representation of translation-invariant operators on reproducing kernel Hilbert spaces

Shubham R. Bais, Egor A. Maximenko, D. Venku Naidu

We suppose that $G$ is a locally compact abelian group, $Y$ is a measure space, and $H$ is a reproducing kernel Hilbert space on $G \times Y$ such that $H$ is naturally embedded int…

math.FA2025

Toeplitz operators in Bergman space induced by radial measures

Egor A. Maximenko, Carlos G. Pacheco

We study radial Carleson--Bergman measures on the unit disk and the corresponding Toeplitz operators acting in the Bergman space. First, we show that such Toeplitz operators are di…

math.FA2025

Constructive approximation of convergent sequences by eigenvalue sequences of radial Toeplitz--Fock operators

Kevin Esmeral García, Egor A. Maximenko

It is well known that for every measurable function $a$ , essentially bounded on the positive halfline, the corresponding radial Toeplitz operator $T_{a}$ , acting in the Segal--Bargma…