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A new proof of Drasin's theorem on meromorphic functions of finite order with maximal deficiency sum. I

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Literature cited

  1. V. S. Azarin, The Growth Theory of Subharmonic Functions [in Russian], Khar'kov (1978).

  2. A. E. Eremenko, M. L. Sodin, and D. F. Shia (Shea), “On the minimum of the modulus of an entire function on the sequence of Polya peaks”, Teor. Funktsii Funktsional. Anal, i Prilozhen. (Khar'kov), No. 45, 26–40 (1986).

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  3. M. Brelot, Éléments de la Theorie Classique du Potentiel, Centre de Documentation Universitaire, Paris (1965).

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  4. M. Brelot, On Topologies and Boundaries in Potential Theory, Lecture Notes in Math., No. 175, Springer, Berlin (1971).

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  5. W. K. Hayman and O. B. Kennedy, Subharmonic Functions, Academic Press, London (1976).

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Translated from Teoriya Funktsii, Funktsional'nyi Analiz i Ikh Prilozheniya, No. 51, pp. 107–116, 1989.

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Eremenko, A.E. A new proof of Drasin's theorem on meromorphic functions of finite order with maximal deficiency sum. I. J Math Sci 52, 3522–3529 (1990). https://doi.org/10.1007/BF01095413

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  • DOI: https://doi.org/10.1007/BF01095413

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