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Mathematics of the USSR-Izvestiya, 1973, Volume 7, Issue 1, Pages 95–129
DOI: https://doi.org/10.1070/IM1973v007n01ABEH001928
(Mi im2215)
 

This article is cited in 1 scientific paper (total in 2 paper)

Uniqueness theorems for some classes of analytic functions

M. M. Dzhrbashyan, G. S. Kocharyan
References:
Abstract: This work is concerned with the further application of the method of integral transforms with Mittag–Leffler kernel to the theory of infinitely differentiable functions first developed in investigations by one of the authors [1]. Here this method will be developed further to establish uniqueness theorems of the classical Denjoy–Carleman type for several general classes of functions analytic in a sector of arbitrary angle which lies on the Riemann surface $G_\infty$ of the function $\operatorname{Ln}z$.
Received: 25.01.1972
Bibliographic databases:
UDC: 517.5
MSC: Primary 26A93, 30A78; Secondary 44A15
Language: English
Original paper language: Russian
Citation: M. M. Dzhrbashyan, G. S. Kocharyan, “Uniqueness theorems for some classes of analytic functions”, Math. USSR-Izv., 7:1 (1973), 95–129
Citation in format AMSBIB
\Bibitem{DzhKoc73}
\by M.~M.~Dzhrbashyan, G.~S.~Kocharyan
\paper Uniqueness theorems for some classes of analytic functions
\jour Math. USSR-Izv.
\yr 1973
\vol 7
\issue 1
\pages 95--129
\mathnet{http://mi.mathnet.ru//eng/im2215}
\crossref{https://doi.org/10.1070/IM1973v007n01ABEH001928}
\mathscinet{http://mathscinet.ams.org/mathscinet-getitem?mr=330473}
\zmath{https://zbmath.org/?q=an:0259.30029}
Linking options:
  • https://www.mathnet.ru/eng/im2215
  • https://doi.org/10.1070/IM1973v007n01ABEH001928
  • https://www.mathnet.ru/eng/im/v37/i1/p98
  • This publication is cited in the following 2 articles:
    Citing articles in Google Scholar: Russian citations, English citations
    Related articles in Google Scholar: Russian articles, English articles
    Известия Академии наук СССР. Серия математическая Izvestiya: Mathematics
    Statistics & downloads:
    Abstract page:332
    Russian version PDF:121
    English version PDF:11
    References:46
    First page:1
     
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