Egor A. Maximenko

Inside the eigenvalues of certain Hermitian Toeplitz band matrices

Albrecht Böttcher, Sergei M. Grudsky, Egor A. Maximenko, 2010, J. Comput. Appl. Math..

Maximum norm versions of the Szegő and Avram-Parter theorems for Toeplitz matrices

Albrecht Böttcher, Sergei M. Grudsky, Egor A. Maximenko, 2015, J. Approx. Theory.

Homogeneously Polyanalytic Kernels on the Unit Ball and the Siegel Domain

Egor A. Maximenko, Christian Rene Leal-Pacheco, Gerardo Ramos-Vazquez, 2021, Complex Analysis and Operator Theory.

Symmetric Polynomials in the Symplectic Alphabet and the Change of Variables $z_j = x_j + x_j^{-1}$

Per Alexandersson, Egor A. Maximenko, Luis Angel González-Serrano, 2021, Electron. J. Comb..

Eigenvalues of Tridiagonal Hermitian Toeplitz Matrices with Perturbations in the Off-diagonal Corners

Sergei M. Grudsky, Egor A. Maximenko, Alejandro Soto-González, 2021, Operator Theory and Harmonic Analysis.

Translation-invariant operators in reproducing kernel Hilbert spaces

Egor A. Maximenko, Gerardo Ramos-Vazquez, Crispin Herrera-Yanez, 2021 .

Approximately invertible elements in non-unital normed algebras

Hans G. Feichtinger, Egor A. Maximenko, Kevin Esmeral, 2021 .

Eigenvectors of Hermitian Toeplitz matrices with smooth simple-loop symbols

Albrecht Böttcher, Sergei M. Grudsky, Egor A. Maximenko, 2016 .

Eigenvalues of Hermitian Toeplitz matrices with smooth simple-loop symbols

Albrecht Böttcher, Sergei M. Grudsky, Egor A. Maximenko, 2015 .

Eigenvalues of Hermitian Toeplitz Matrices Generated by Simple-loop Symbols with Relaxed Smoothness

Sergei M. Grudsky, Egor A. Maximenko, J. M. Bogoya, 2017 .