Assistant Professor of the Department of Mathematical Analysis, Faculty of Mechanics and Mathematics, Lomonosov Moscow State University

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Keywords: Fourier series, Haar system, trigonometric series with monotone coefficients.

Education:

→ 1997-2002 – Faculty of Mechanics and Mathematics, Lomonosov Moscow State University;

→ 1999-2002 – Faculty of Pedagogical Education, Lomonosov Moscow State University;

→ 2002-2004 – graduate school of the Department of Mathematical Analysis, Faculty of Mechanics and Mathematics, Lomonosov Moscow State University, advisor Prof. T.P. Lukashenko;

→ 2007 – PhD Thesis "The Parseval equality for Fourier-Stieltjes series in the Haar system" (Faculty of Mechanics and Mathematics, Lomonosov Moscow State University).

Teaching and methodical work:

→ Higher mathematics teacher on primary courses of different faculties at MSU.

→ Mathematics teacher on preparatory courses at MSU and at the Faculty of Geography.

→ Deputy Chairperson of the jury organizing committees of school olympiads held at Lomonosov Moscow State University (jury member).

→ The guidance counselor of the Resource Center of MSU ("Mathematical Vertical" program), Leading Specialist of the Center of Mathematical Creativity at MSU.

Publications (recent):

2024

→ E. D. Alferova, A. Yu. Popov, "Extremal positivity problem for integrals of sine series with monotone coefficients", Math. Notes, 116:2 (2024), 382–386, DOI.

→ E. D. Alferova, V. B. Sherstyukov, "Calculation of the Limit of a Special Sequence of Trigonometric Functions", Math. Notes, 115:2 (2024), 269–274, DOI.

2023

→ E. D. Alferova, M. I. Dyachenko, "\(\alpha\)-monotone sequences and the Lorentz theorem", Vestnik Moskov. Univ. Ser. 1. Mat. Mekh., 2 (2023), 63–67, DOI.

2021

→ E. D. Alferova, A. Yu. Popov, "On the Positivity of Average Sums of Sine Series with Monotone Coefficients", Math. Notes, 110:4 (2021), 623–627, DOI.

2020

→ E. D. Alferova, A. Yu. Popov, "Two-Sided Estimates of the \(L^{\infty}\)-Norm of the Sum of a Sine Series with Monotone Coefficients \(\{b_k\}\) via the \(\ell^{\infty}\)-Norm of the Sequence \(\{kb_k\}\)", Math. Notes, 108:4 (2020), 471–476, DOI.