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Publications in Math-Net.Ru |
Citations |
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2024 |
| 1. |
Sevdiyar A. Imomkulov, Sukrotbek I. Kurbonboev, “The Dirichlet problem in the class of $\mathrm{sh_m}$-functions on a Stein manifold $X$”, J. Sib. Fed. Univ. Math. Phys., 17:5 (2024), 613–621 |
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2021 |
| 2. |
B. I. Abdullaev, S. A. Imomkulov, R. A. Sharipov, “$\alpha$-Subharmonic functions”, CMFD, 67:4 (2021), 620–633 |
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| 3. |
Sevdiyor A. Imomkulov, Sultanbay M. Abdikadirov, “Removable singularities of separately harmonic functions”, J. Sib. Fed. Univ. Math. Phys., 14:3 (2021), 369–375 |
| 4. |
B. I. Abdullaev, S. A. Imomkulov, R. A. Sharipov, “Structure of singular sets of some classes of subharmonic functions”, Vestn. Udmurtsk. Univ. Mat. Mekh. Komp. Nauki, 31:4 (2021), 519–535 |
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2014 |
| 5. |
A. S. Sadullaev, S. A. Imomkulov, K. Kh. Rakhimov, “Bounded Subharmonic Functions Possess the Lebesgue Property at Each Point”, Mat. Zametki, 96:6 (2014), 921–925 ; Math. Notes, 96:6 (2014), 992–995 |
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2011 |
| 6. |
S. A. Imomkulov, Z. Sh. Ibragimov, “Pluripolarity of the Graphs of Gonchar Quasi-Analytic Functions”, Mat. Zametki, 89:4 (2011), 637–640 ; Math. Notes, 89:4 (2011), 598–601 |
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2006 |
| 7. |
A. S. Sadullaev, S. A. Imomkulov, “Continuation of separately analytic functions defined on part of a domain boundary”, Mat. Zametki, 79:6 (2006), 931–940 ; Math. Notes, 79:6 (2006), 869–877 |
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| 8. |
A. S. Sadullaev, S. A. Imomkulov, “Continuation of separately analytic functions defined on part of the domain boundary”, Mat. Zametki, 79:2 (2006), 234–243 ; Math. Notes, 79:2 (2006), 215–223 |
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| 9. |
A. S. Sadullaev, S. A. Imomkulov, “Extension of Holomorphic and Pluriharmonic Functions with Thin Singularities on Parallel Sections”, Trudy Mat. Inst. Steklova, 253 (2006), 158–174 ; Proc. Steklov Inst. Math., 253 (2006), 144–159 |
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2005 |
| 10. |
S. A. Imomkulov, “On holomorphic continuation of functions defined on a pencil of boundary complex lines”, Izv. RAN. Ser. Mat., 69:2 (2005), 125–144 ; Izv. Math., 69:2 (2005), 345–363 |
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1992 |
| 11. |
S. A. Imomkulov, “Twice differentiability of subharmonic functions”, Izv. RAN. Ser. Mat., 56:4 (1992), 877–888 ; Russian Acad. Sci. Izv. Math., 41:1 (1993), 157–167 |
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