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Publications in Math-Net.Ru |
Citations |
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2024 |
1. |
G. G. Gevorkyan, “On Weyl factors for unconditional convergence of series in Ciesielski systems”, Mat. Zametki, 116:5 (2024), 707–713 |
2. |
G. G. Gevorkyan, “On uniqueness for series in the general Franklin system”, Mat. Sb., 215:3 (2024), 21–36 ; Sb. Math., 215:3 (2024), 308–322 |
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2023 |
3. |
G. G. Gevorkyan, “On uniqueness for Franklin series with a convergent subsequence of partial sums”, Mat. Sb., 214:2 (2023), 58–71 ; Sb. Math., 214:2 (2023), 197–209 |
2
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2022 |
4. |
G. G. Gevorkyan, “On the Representation of Measurable Functions by Absolutely Convergent Orthogonal Spline Series”, Trudy Mat. Inst. Steklova, 319 (2022), 73–82 ; Proc. Steklov Inst. Math., 319 (2022), 64–73 |
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2021 |
5. |
G. G. Gevorkyan, L. A. Akopyan, “Uniqueness Theorems for Multiple Franklin Series Converging over Rectangles”, Mat. Zametki, 109:2 (2021), 206–218 ; Math. Notes, 109:2 (2021), 208–217 |
1
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6. |
G. G. Gevorkyan, “Uniqueness theorems for simple trigonometric series with application to multiple series”, Mat. Sb., 212:12 (2021), 20–39 ; Sb. Math., 212:12 (2021), 1675–1693 |
4
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2020 |
7. |
G. G. Gevorkyan, “Uniqueness theorems for one-dimensional and double Franklin series”, Izv. RAN. Ser. Mat., 84:5 (2020), 3–19 ; Izv. Math., 84:5 (2020), 829–844 |
3
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8. |
G. G. Gevorkyan, M. G. Grigoryan, “Absolute convergence of the double fourier–franklin series”, Sibirsk. Mat. Zh., 61:3 (2020), 513–527 ; Siberian Math. J., 61:3 (2020), 403–416 |
2
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2019 |
9. |
G. G. Gevorkyan, “On the Convergence of Franklin Series to $+\infty$”, Mat. Zametki, 106:3 (2019), 341–349 ; Math. Notes, 106:3 (2019), 334–341 |
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2018 |
10. |
G. G. Gevorkyan, K. A. Navasardyan, “Uniqueness Theorems for Generalized Haar Systems”, Mat. Zametki, 104:1 (2018), 11–24 ; Math. Notes, 104:1 (2018), 10–21 |
6
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11. |
G. G. Gevorkyan, “Uniqueness theorems for Franklin series converging to integrable functions”, Mat. Sb., 209:6 (2018), 25–46 ; Sb. Math., 209:6 (2018), 802–822 |
15
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12. |
G. G. Gevorkyan, “Uniqueness theorems for Franklin series”, Trudy Mat. Inst. Steklova, 303 (2018), 67–86 ; Proc. Steklov Inst. Math., 303 (2018), 58–77 |
2
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2017 |
13. |
G. G. Gevorkyan, “Uniqueness Theorem for Multiple Franklin Series”, Mat. Zametki, 101:2 (2017), 199–210 ; Math. Notes, 101:2 (2017), 219–229 |
13
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14. |
G. G. Gevorkyan, K. A. Navasardyan, “On a summation method for Vilenkin and generalized Haar systems”, Proceedings of the YSU, Physical and Mathematical Sciences, 51:1 (2017), 13–17 |
1
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2016 |
15. |
G. G. Gevorkyan, “On the uniqueness of series in the Franklin system”, Mat. Sb., 207:12 (2016), 30–53 ; Sb. Math., 207:12 (2016), 1650–1673 |
14
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2015 |
16. |
G. G. Gevorkyan, “Uniqueness Theorems for Series in the Franklin System”, Mat. Zametki, 98:5 (2015), 786–789 ; Math. Notes, 98:5 (2015), 847–851 |
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2014 |
17. |
G. G. Gevorkyan, “General Franklin system as a basis in $B^1[0,1]$”, Izv. RAN. Ser. Mat., 78:6 (2014), 65–82 ; Izv. Math., 78:6 (2014), 1120–1137 |
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2013 |
18. |
G. G. Gevorgyan, A. S. Martirosyan, “Majorant and Paley function for series in general Franklin systems”, Trudy Mat. Inst. Steklova, 280 (2013), 138–149 ; Proc. Steklov Inst. Math., 280 (2013), 132–143 |
1
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2009 |
19. |
G. G. Gevorkyan, K. A. Kerian, “On absolute and unconditional convergence of series in the general Franklin system”, Izv. RAN. Ser. Mat., 73:2 (2009), 69–90 ; Izv. Math., 73:2 (2009), 279–300 |
3
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1999 |
20. |
G. G. Gevorkyan, K. A. Navasardyan, “On Walsh series with monotone coefficients”, Izv. RAN. Ser. Mat., 63:1 (1999), 41–60 ; Izv. Math., 63:1 (1999), 37–55 |
25
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1998 |
21. |
A. A. Talalyan, G. G. Gevorkyan, G. A. Karagulian, “Some linear summation methods for Fourier series”, Mat. Sb., 189:5 (1998), 129–152 ; Sb. Math., 189:5 (1998), 771–795 |
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1996 |
22. |
G. G. Gevorkyan, “Majorants and uniqueness of series in the Franklin system”, Mat. Zametki, 59:4 (1996), 521–545 ; Math. Notes, 59:4 (1996), 373–391 |
12
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1993 |
23. |
G. G. Gevorkyan, “On uniqueness of multiple trigonometric series”, Mat. Sb., 184:11 (1993), 93–130 ; Russian Acad. Sci. Sb. Math., 80:2 (1995), 335–365 |
9
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1992 |
24. |
G. G. Gevorkyan, “Trigonometric series summable by means of Riemann's method”, Mat. Zametki, 52:3 (1992), 17–34 ; Math. Notes, 52:3 (1992), 880–895 |
4
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25. |
G. G. Gevorkyan, “Uniqueness of multiple trigonometric series”, Mat. Zametki, 52:2 (1992), 148–150 ; Math. Notes, 52:2 (1992), 859–861 |
1
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1990 |
26. |
G. G. Gevorkyan, “Uniqueness of trigonometric series that are summable by the
Riemann method”, Dokl. Akad. Nauk SSSR, 313:6 (1990), 1302–1305 ; Dokl. Math., 42:1 (1991), 154–157 |
4
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1989 |
27. |
G. G. Gevorkyan, “Uniqueness of Franklin series”, Mat. Zametki, 46:2 (1989), 51–58 ; Math. Notes, 46:2 (1989), 609–615 |
17
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28. |
G. G. Gevorkyan, “Trigonometric integrals that are integrable by the Riemann method”, Mat. Zametki, 45:5 (1989), 114–117 |
2
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29. |
G. G. Gevorkyan, “Absolute and conditional convergence of series in Franklin systems”, Mat. Zametki, 45:3 (1989), 30–42 ; Math. Notes, 45:3 (1989), 200–210 |
3
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30. |
G. G. Gevorkyan, “On the uniqueness of trigonometric series”, Mat. Sb., 180:11 (1989), 1462–1474 ; Math. USSR-Sb., 68:2 (1991), 325–338 |
16
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31. |
G. G. Gevorkyan, “Some theorems on unconditional convergence and the majorant of Franklin series and their applications to the spaces $\operatorname{Re}H_p$”, Trudy Mat. Inst. Steklov., 190 (1989), 49–74 ; Proc. Steklov Inst. Math., 190 (1992), 49–76 |
7
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32. |
G. G. Gevorkyan, “On the Haar and Franklin series with identical coefficients”, Proceedings of the YSU, Physical and Mathematical Sciences, 1989, no. 3, 3–9 |
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1988 |
33. |
G. G. Gevorkyan, “Some theorems on unconditional convergence and a majorant of Franklin series, and their application to the spaces $\operatorname{Re}H_p$”, Dokl. Akad. Nauk SSSR, 302:6 (1988), 1292–1295 ; Dokl. Math., 38:2 (1989), 409–411 |
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1987 |
34. |
G. G. Gevorkyan, “Weyl multipliers for the unconditional convergence of series in a Franklin system”, Mat. Zametki, 41:6 (1987), 789–797 ; Math. Notes, 41:6 (1987), 446–451 |
2
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1985 |
35. |
G. G. Gevorkyan, “Unboundedness of the shift operator with respect to the Franklin system in the space $L_1$”, Mat. Zametki, 38:4 (1985), 523–533 ; Math. Notes, 38:4 (1985), 796–802 |
5
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36. |
G. G. Gevorkyan, “Sets of relative uniqueness for the Fourier transform and integrals”, Sibirsk. Mat. Zh., 26:5 (1985), 47–61 ; Siberian Math. J., 26:5 (1985), 665–677 |
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1982 |
37. |
G. G. Gevorkyan, “Uniqueness sets for complete orthonormal systems”, Mat. Zametki, 32:5 (1982), 651–656 ; Math. Notes, 32:5 (1982), 808–811 |
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