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Publications in Math-Net.Ru |
Citations |
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2023 |
| 1. |
O. E. Galkin, S. Yu. Galkina, I. Yu. Yastrebova, “Gaussian semigroups of operators in the space of Borel functions on a separable Hilbert space”, Sib. Èlektron. Mat. Izv., 20:2 (2023), 1320–1340  |
| 2. |
O. E. Galkin, S. Yu. Galkina, O. M. Mulyar, “On logarithmic Hölder condition and local extrema of power Takagi functions”, Zhurnal SVMO, 25:4 (2023), 223–241 |
| 3. |
O. E. Galkin, S. Yu. Galkina, A. A. Tronov, “On global extrema of power Takagi functions”, Zhurnal SVMO, 25:2 (2023), 22–36 |
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2022 |
| 4. |
O. E. Galkin, I. D. Remizov, “Rate of Convergence of Chernoff Approximations of Operator $C_0$-Semigroups”, Mat. Zametki, 111:2 (2022), 297–299 ; Math. Notes, 111:2 (2022), 305–307   |
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2020 |
| 5. |
O. E. Galkin, S. Yu. Galkina, “Global extrema of the Delange function, bounds for digital sums and concave functions”, Mat. Sb., 211:3 (2020), 32–70   ; Sb. Math., 211:3 (2020), 336–372 |
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2019 |
| 6. |
O. E. Galkin, S. Yu. Galkina, “On the invertibility of solutions of first order linear homogeneous differential equations in Banach algebras”, Zhurnal SVMO, 21:4 (2019), 430–442 |
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| 7. |
O. E. Galkin, S. Yu. Galkina, “Application of extreme sub- and epiarguments, convex and concave envelopes to search for global extrema”, Vestn. Udmurtsk. Univ. Mat. Mekh. Komp. Nauki, 29:4 (2019), 483–500 |
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2017 |
| 8. |
E. A. Tarasova, S. V. Obolensky, O. E. Galkin, A. V. Hananova, A. B. Makarov, “Analysis of the GaN-HEMT parameters before and after gamma-neutron irradiation”, Fizika i Tekhnika Poluprovodnikov, 51:11 (2017), 1543–1546 ; Semiconductors, 51:11 (2017), 1490–1494 |
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| 9. |
O. E. Galkin, S. Yu. Galkina, “Global extrema of the Gray Takagi function of Kobayashi and binary digital sums”, Vestn. Udmurtsk. Univ. Mat. Mekh. Komp. Nauki, 27:1 (2017), 17–25 |
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2015 |
| 10. |
O. E. Galkin, S. Yu. Galkina, “On properties of functions in exponential Takagi class”, Ufimsk. Mat. Zh., 7:3 (2015), 29–38 ; Ufa Math. J., 7:3 (2015), 28–37 |
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| 11. |
O. E. Galkin, S. Yu. Galkina, “On rational approximations of functions and eigenvalue selection in Werner algorithm”, Vestn. Udmurtsk. Univ. Mat. Mekh. Komp. Nauki, 25:3 (2015), 297–305 |
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2009 |
| 12. |
O. E. Galkin, “Sequences of Composition Operators in Spaces of Functions of Bounded $\Phi$-Variation”, Mat. Zametki, 85:3 (2009), 330–341  ; Math. Notes, 85:3 (2009), 328–339 |
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1996 |
| 13. |
O. E. Galkin, “Infinite-dimensional superanalogs of the Mehler formula”, Mat. Zametki, 59:6 (1996), 927–931 ; Math. Notes, 59:6 (1996), 671–675 |
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2021 |
| 14. |
O. V. Anashkin, P. M. Akhmet'ev, D. V. Balandin, M. K. Barinova, I. V. Boykov, A. N. Bezdenezhnyh, V. N. Belykh, P. A. Vel'misov, I. Yu. Vlasenko, O. E. Galkin, S. Yu. Galkina, V. K. Gorbunov, S. D. Glyzin, S. V. Gonchenko, A. S. Gorodetski, E. V. Gubina, E. Ya. Gurevich, A. A. Davydov, L. S. Efremova, R. V. Zhalnin, A. Yu. Zhirov, E. V. Zhuzhoma, N. I. Zhukova, S. Kh. Zinina, Yu. S. Ilyashenko, N. V. Isaenkova, A. O. Kazakov, A. V. Klimenko, S. A. Komech, Yu. A. Kordyukov, V. E. Kruglov, E. V. Kruglov, E. B. Kuznetsov, S. K. Lando, Yu. A. Levchenko, L. M. Lerman, S. I. Maksimenko, M. I. Malkin, D. S. Malyshev, V. K. Mamaev, T. Ph. Mamedova, V. S. Medvedev, T. V. Medvedev, D. I. Mints, T. M. Mitryakova, A. D. Morozov, A. I. Morozov, E. V. Nozdrinova, E. N. Pelinovsky, Ya. B. Pesin, A. S. Pikovsky, S. Yu. Pilyugin, G. M. Polotovsky, O. V. Pochinka, I. D. Remizov, P. E. Ryabov, A. S. Skripchenko, A. V. Slunyaev, S. V. Sokolov, L. A. Sukharev, E. A. Talanova, V. A. Timorin, S. B. Tikhomirov, V. F. Tishkin, D. V. Treschev, D. V. Turaev, N. G. Chebochko, E. E. Chilina, P. A. Shamanaev, D. D. Shubin, E. I. Yakovlev, “To the 75th anniversary of Vyacheslav Zigmundovich Grines”, Zhurnal SVMO, 23:4 (2021), 472–476 |
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| Presentations in Math-Net.Ru |
| 1. |
Гауссовские полугруппы операторов в пространстве борелевских функций на сепарабельном гильбертовом пространстве
O. E. Galkin, S. Yu. Galkina, I. Yu. Yastrebova
Infinite dimensional analysis and mathematical physics
November 27, 2023 18:30
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| 2. |
Error of Chernoff approximations based on Chernoff function with a given t^2-coefficient
O. E. Galkin, S. Yu. Galkina, I. D. Remizov
III International Conference “Mathematical Physics, Dynamical Systems, Infinite-Dimensional Analysis”, dedicated to the 100th anniversary of V.S. Vladimirov, the 100th anniversary of L.D. Kudryavtsev and the 85th anniversary of O.G. Smolyanov
July 7, 2023 16:10
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| 3. |
Error of Chernoff approximations based on Chernoff function with a given coefficient at $t^2$
O. E. Galkin
One-Parameter Semigroups of Operators (OPSO 2023)
March 3, 2023 13:50
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| 4. |
Pointwise and uniform convergence of Chernoff approximations to $C_0$-semigroups
O. E. Galkin
One-Parameter Semigroups of Operators (OPSO) 2022
February 18, 2022 17:10
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| 5. |
Upper and lower estimates for the speed of convergence of Chernoff approximations of operator semigroups
O. E. Galkin, I. D. Remizov
One-Parameter Semigroups of Operators (OPSO) 2021
April 6, 2021 12:50
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| 6. |
Решение эвклидова аналога уравнения Шрёдингера относительно мер на бесконечномерном пространстве для ангармонического осциллятора
O. E. Galkin
Infinite dimensional analysis and mathematical physics
October 17, 2016 18:30
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| 7. |
О глобальных экстремумах одного класса недифференцируемых функций
O. E. Galkin
Infinite dimensional analysis and mathematical physics
September 19, 2016 18:30
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