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Popenov, Sergey Victorovich
Total publications: 37 (37)
in MathSciNet: 15 (15)
in zbMATH: 15 (15)
in Web of Science: 4 (4)
in Scopus: 4 (4)
Cited articles: 7
Citations: 35

Number of views:
This page:1062
Abstract pages:2099
Full texts:847
References:187
Popenov, Sergey Victorovich
Candidate of physico-mathematical sciences (1987)
Speciality: 01.01.01 (Real analysis, complex analysis, and functional analysis)
Birth date: 17.05.1959
E-mail: ,
Keywords: convolution operators; holomorphic and entire functions; analytic functionals; Laplace transformation.

Subject:

Laplace transformation of analytic functionals and convolution equations. The global holomorphic Cauchy problem and interpolation by the sums of the series of exponentials, by elements of invariant subspaces and by the sums of some functional series.

https://www.mathnet.ru/eng/person17728
https://scholar.google.com/citations?user=YiA9cKIAAAAJ&hl=en
https://zbmath.org/authors/ai:popenov.s-v
https://mathscinet.ams.org/mathscinet/MRAuthorID/238802
https://elibrary.ru/author_items.asp?spin=2480-7285
ISTINA https://istina.msu.ru/workers/96443687
https://orcid.org/0000-0002-2548-553X
https://www.webofscience.com/wos/author/record/B-6368-2016
https://www.scopus.com/authid/detail.url?authorId=6506513707
https://arxiv.org/a/http://arxiv.org/a/popenov_s_1

Full list of scientific publications:
| scientific publications | by years | by types | by times cited | common list |


Citations (Crossref Cited-By Service + Math-Net.Ru)

   2021
1. Merzlyakov, S.G., Popenov, S.V., “Interpolation by Series of Exponential Functions Whose Exponents Are Condensed in a Certain Direction”, Journal of Mathematical Sciences (United States),, 257:3 (2021), 334–352  crossref  zmath  scopus

   2020
2. S. G. Merzlyakov, S. V. Popenov, “Set of Exponents for Interpolation by Sums of Exponential Series in All Convex Domains”, Journal of Mathematical Sciences, 245 (2020), 48-63  crossref  mathscinet  scopus

   2019
3. S. G. Merzlyakov, S. V. Popenov, “Interpolyatsiya summami ryadov eksponent i globalnaya zadacha Koshi dlya operatorov svertki”, Doklady RAN. Matematika, 485:2 (2019), 149-152  crossref  zmath
4. S. G. Merzlyakov, S. V. Popenov, “Interpolation by series of exponential functions whose exponents are condensed in a certain direction”, Complex Analysis. Mathematical Physics, Itogi Nauki i Tekhniki. Ser. Sovrem. Mat. Pril. Temat. Obz., 162, VINITI, Moscow, 2019, 62–79  mathnet  mathscinet
5. S. G. Merzlyakov, S. V. Popenov, “Interpolyatsiya s pomoschyu ryadov eksponent s beskonechnym chislom uzlov i blizkie zadachi”, «Kompleksnyi analiz i teoriya approksimatsii» (Ufa, 29 – 31 maya 2019 g.), eds. Z. Yu. Fazullin, BashGU, Ufa, 2019, 34 http://matem.anrb.ru/conf/sbornik_ufa19.pdf

   2018
6. S. G. Merzlyakov, S. V. Popenov, ““Interpolation in convex domains by sums of series of exponentials”,”, XXVII St. Petersburg Summer Meeting in Complex analysis (St. Petersburg, August 6-11, 2018), Euler International Mathematical Institute, St. Petersburg, 2018, 24
7. Merzlyakov S. G. , Popenov S. V., “Reshenie zadachi Koshi s beskonechnym chislom uzlov dlya operatorov svertki s pomoschyu ryadov eksponent”, Mezhdunarodnaya nauchnaya konferentsiya “Spektralnaya teoriya i smezhnye voprosy” (g.Ufa s 1 po 4 oktyabrya 2018 goda.), eds. R. N. Garifullin, BGPU im. M. Akmully, Ufa, 2018, 117
8. S. G. Merzlyakov, S. V. Popenov, “Interpolyatsiya v oblasti summami ryadov eksponent, pokazateli kotorykh imeyut odno napravlenie sguscheniya”, Kompleksnyi analiz i geometriya (Ufa, 23 – 26 maya 2018 g.), eds. Z.Yu. Fazullin, BashGU, Ufa, 2018, 28 http://matem.anrb.ru/conf/abst_cageom.pdf

   2020
9. S. G. Merzlyakov, S. V. Popenov, “Set of exponents for interpolation of exponential series by sums in all convex domains”, Journal of Mathematical Sciences, 245:1 (2020), 48–63  mathnet  crossref  mathscinet  zmath  scopus

   2017
10. S. G. Merzlyakov, S. V. Popenov, “Interpolyatsiya ryadami ekspoennt i operatory sverki”, Mezhdunarodnaya matematicheskaya konferentsiya po teorii funktsii, posvyaschennaya 100-letiyu chl.korr. AN SSSR A.F. Leonteva (Ufa, 24–27 maya 2017 g.), eds. R.N. Garifullin, RITs BashGU, Ufa, 2017, 129
11. S. G. Merzlyakov, S. V. Popenov, “Interpolation in convex domains by sums of series of exponentials”, Euler International Mathematical Institute, XXVI St. Petersburg Summer Meeting in Complex analysis (St. Petersburg, June 25-30, 2017), Euler International Mathematical Institute, St. Petersburg, 2017, 22

   2016
12. S. G. Merzlyakov, S. V. Popenov, “Mnozhestvo pokazatelei dlya interpolyatsii summami ryadov eksponent vo vsekh vypuklykh oblastyakh”, Ufimskaya mezhdunarodnaya konferentsiya s mezhdunarodnym uchastiem, IMVTs UNTs RAN, BGU, BGPU im. M. Akmully (23-30 sentyabrya 2016 g.), RITs BashGU, Ufa, 2016, 109-110
13. S. G. Merzlyakov, S. V. Popenov, Interpolation by sums of the series of exponentials in H(C) with interpolation nodes on the rays, 2016 (Published online) , 14 pp., arXiv: arXiv:1612.05972 [math.CV]  zmath

   2015
14. Merzlyakov, S. G.; Popenov, S. V., “Interpolation by series of exponentials in H(D) with real nodes. Ufa Math. J. 7”, Ufa Math. J., 2015, no. no. 1, 46–57  mathnet  crossref  mathscinet  isi  elib  elib  scopus  scopus
15. S. G. Merzlyakov, S. V. Popenov, “Interpolation by the series of exponentials in H(D) from the real interpolation nodes”, 42th St. Petersburg Summer Meeting in Mathematical analysis anda Summer School for Young Scientists, Euler international mathematical institute (June 25-30, 2015), Book of abstracts, Sankt-Peterburg, 2015, p. 34  mathscinet

   2014
16. S. G. Merzlyakov, S. V. Popenov, “Interpolyatsiya funktsiyami iz invariantnykh podprostranstv v prostranstvakh analiticheskikh funktsii”, Teoriya funktsii, ee prilozheniya i smezhnye voprosy, Materialy Odinnadtsatoi Mezhdunarodnoi Kazanskoi letnei nauchnoi shkoly-konferentsii (Kazan, 22-28 avgusta 2013 g), Trudy Matematicheskogo tsentra imeni N.I. Lobachevskogo, T.10, Kazanskii universitet, Kazan, 2014, 303-305
17. S. G. Merzlyakov, S. V. Popenov, Interpolyatsiya ryadami eksponent v H(D), s veschestvennymi uzlami, 2014 , 14 pp., arXiv: arXiv:1411.3147  zmath
18. S. G. Merzlyakov, S. V. Popenov, “Interpolation with real nodes by series of exponentials in the spaces of analytic functions”, Intern. conference “Complex analysis and related topics”, S. Petersburg State University, S. Petersburg Dept. of Steklov Math. Inst., April 14-18 (S. Petersburg, April 14-18), Book of abstracts, Sankt-Peterburg, 2014, p.22
19. S. G. Merzlyakov, S. V. Popenov, “Criteria for interpolation with real nodes by the elements of invariant subspaces in the space of analytic functions in unbounded convex domain”, “Spectral theory and differential equations”, Intern. conference dedicated to the centenary of B.M. Levitan, Lomonosov Moscow State University (June 23-27, 2014), Book of abstracts, MGU, Moskva, 2014, p.26

   2013
20. S. G. Merzlyakov, S. V. Popenov, “Interpolation with multiplicity by series of exponentials in H(C) with nodes on the real axis”, Ufa Math. Journal, 5:3 (2013), 127–140  mathnet  mathnet  crossref  mathscinet  elib
21. S. G. Merzlyakov, S. V. Popenov, “Interpolation with multiplicities from the points on the real axes by series of exponentials converging in the space of entire functions”, Mezhdunarodnaya konferentsiya “Nelineinye uravneniya i kompleksnyi analiz”, Institute of Mathematics with Computer Center, Ufa, Russia, Rossiiskaya akademiya nauk, Institut matematiki s vychislitelnym tsentrom UNTs RAN (ozero Bannoe,18-22 marta 2013.), Tezisy dokladov, IMVTs UNTs RAN, Ufa, 2013, 42-43
22. S. G. Merzlyakov, S. V. Popenov, “Interpolation with multiplicities with real nodes by means of series of exponentials for analytic functions”, 22nd St. Petersburg Summer Meeting in Mathematical Analysis (St. Petersburg, June 25-30, 2013), Tezisy dokladov, Euler International Mathematical Institute, Sankt-Peterburg, 2013, 28
23. S. G. Merzlyakov, S. V. Popenov, “Kriterii interpolyatsii ryadami eksponent i elementami invariantnykh podprostranstv”, Mezhdunarodnaya nauchnaya konferentsiya “Nelineinyi analiz i spektralnye zadachi” (Bashgosuniversitet, 18- 22 iyunya 2013g), Tezisy dokladov, BGU, Ufa, 2013, 22

   2010
24. I. Kh. Musin, S. V. Popënov, “O vesovom prostranstve beskonechno differentsiruemykh funktsii v $\mathbb R^n$”, Ufimsk. matem. zhurn., 2:3 (2010), 54–62  mathnet  zmath  elib 3

   2001
25. V. V. Napalkov, S. V. Popenov, “Golomorfnaya zadacha Koshi dlya operatorov svertki v analiticheski ravnomernykh prostranstvakh i predstavleniya Fishera”, Dokl. RAN, 381:2 (2001), 164-166  mathnet  mathscinet  zmath  isi  scopus 7

   1998
26. N. D. Bublik, S. V. Popenov, A. B. Sekerin, “Upravlenie finansovymi i bankovskimi riskami”, Ufim. fil. Vseros. zaoch. fin.-ekon. in-ta, Ufa, 1998, 254

   1997
27. V. V. Napalkov, S. V. Popenov, “O preobrazovanii Laplasa funktsionalov na vesovom prostranstve Bergmana tselykh funktsii v $C^n$”, Dokl. RAN, 352:5 (1997)  mathscinet  zmath  isi  scopus
28. V. V. Napalkov, S. V. Popenov, “On the Laplace transform of functionals in a weighted Bergman space of entire functions in $\mathbb{C}^n$”, Dokl. Akad. Nauk, 352:5 (1997), 595–597  mathnet  mathscinet  zmath

   1996
29. C. V. Popenov, “O preobrazovanii Laplasa funktsionalov v nekotorykh vesovykh prostranstvakh Bergmana v C”, Kompleksnyi analiz, differentsialnye uravneniya, chislennye metody i prilozheniya. Ufa, 1996. T. 2. Kompleksnyi analiz., Ufa, 1996, S. 125–132

   1995
30. V. V. Napalkov, S. V. Popenov, “Uravnenie svertki v yadre differentsialnogo operatora v $H(C^n)$”, Dokl. RAN, 50:3 (1995)  mathscinet  zmath  scopus  scopus
31. V. V. Napalkov, S. V. Popenov, “The convolution equation in the kernel of a differential operator in $H(\mathbb{C}^n)$”, Dokl. Math., 50:3 (1995), 458–461  mathnet  mathscinet  zmath

   1989
32. Popënov, S. V., “On a weighted space of sequences of functions that are analytic in an unbounded convex domain. (Russian), Ufa,”, Investigations in the theory of approximations (Russian), Akad. Nauk SSSR Ural. Otdel., Bashkir. Nauchn. Tsentr, Ufa, 1989, 107–113  mathscinet  zmath

   1987
33. Popënov, S. V., “Weighted spaces of functions that are analytic in a bounded convex domain in Cm. (Russian)”, Current problems in function theory, Rostov. Gos. Univ., Rostov-on-Don (Teberda, 1985), Rostov. Gos. Univ., Rostov-on-Don, Rostov-on-Don, 1987, 99–101  mathscinet  zmath

   1986
34. S. V. Popenov, “Weighted space of functions analytic in an unbounded convex domain in $\mathbf C^m$”, Math. Notes, 40:3 (1986), 720–725  mathnet  crossref  mathscinet  zmath  isi
35. Popënov, S. V., “A weighted space of entire functions. (Russian) Investigations in the theory of the approximation of functions (Russian)”, Investigations in the theory of the approximation of functions (Russian) Akad. Nauk SSSR Bashkir. Filial, Otdel Fiz. Mat., Akad. Nauk SSSR Bashkir. Filial, Otdel Fiz. Mat., Ufa,, 1986, 89–96  mathscinet

   1984
36. Popenov, S.V., “A class of weighted spaces of entire functions. (English)”, Pinchuk, S.I. (ed.) Investigations on the theory of approximation of functions. Work collection. (Issledovaniya po teorii approksimatsii funktsij. Sbornik rabot). (Russian) (Ufa, 1984), eds. Pinchuk, S.I. (ed.), ”Investigation on the theory of approximation of functions, Work Collect., Ufa 1984”, Ufa, 1984, 105-116 https://zbmath.org/?q=an:04027874  mathscinet  zmath
37. Popënov, S. V., “A class of weighted spaces of entire functions.”, Studies in the theory of approximation of functions, , Akad. Nauk SSSR Bashkir. Filial, Akad. Nauk SSSR Bashkir. Filial, Ufa, Tukaeva,50, 1984, 105–116  mathscinet  zmath

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