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JOURNALS // Trudy Moskovskogo Matematicheskogo Obshchestva

Tr. Mosk. Mat. Obs., 2019, Volume 80, Issue 2, Pages 157–177 (Mi mmo624)

Ordinary differential operators and the integral representation of sums of certain power series
K. A. Mirzoev, T. A. Safonova

This publication is cited in the following articles:
  1. K. A. Mirzoev, T. A. Safonova, “Lacunary Recurrence Relations with Gaps of Length 8 for the Bernoulli and Euler Polynomials”, Math. Notes, 115:2 (2024), 279–284  mathnet  crossref  crossref  mathscinet
  2. K. A. Mirzoev, T. A. Safonova, “Around the Gauss theorem on the values of Euler's digamma function at rational points”, St. Petersburg Math. J., 35:2 (2024), 311–325  mathnet  crossref
  3. K. A. Mirzoev, T. A. Safonova, “Polynomials in the differentiation operator and formulas for the sums of some converging series”, Funct. Anal. Appl., 56:1 (2022), 61–71  mathnet  crossref  crossref
  4. K. A. Mirzoev, T. A. Safonova, “Values of the Riemann Zeta Function and the Dirichlet Beta Function at Positive Integer Points and Multiple Numerical Series”, Math. Notes, 112:6 (2022), 1071–1076  mathnet  crossref  crossref
  5. K. A. Mirzoev, T. A. Safonova, “Integral Representation of Sums of Series Associated with Special Functions”, Math. Notes, 108:4 (2020), 617–622  mathnet  crossref  crossref  mathscinet  isi  elib
  6. K. M. Mirzoev, T. A. Safonova, “Representations of $\zeta(2n+1)$ and related numbers in the form of definite integrals and rapidly convergent series”, Dokl. Math., 102:2 (2020), 396–400  mathnet  crossref  crossref  zmath  elib


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