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I'm searching for a problem book in complex analysis published by MIR. It was recommended by my professor (when I asked for a Demidovich equivalent in the field), but he did not remember the exact name (possibly "Ejercicios de Analise Complexa" - Exercises in Complex Analysis) nor the author. He said the book was quite difficult, it don't have applications and he mentioned a particular and hard problem involving a construction of a Riemannian surface.

Edit: The problem of the construction of a Riemannian surface has a infinity product of functions.

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  • $\begingroup$ I wonder if it isn't a translation of the collection by Aramanovich et al., A Collection of Problems on Complex Analysis (Dover)? It has increasingly difficult problems taken from several well-known texts. $\endgroup$ Commented Mar 8, 2013 at 2:59
  • $\begingroup$ @daniel, this is the edition of Aramanovich witch I showed to my professor. $\endgroup$ Commented Mar 8, 2013 at 11:21

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Krasnov/Kiselev - Functions of a Complex Variable, Operational Calculus, and Stability Theory: Problems and Exercises (also here).

This is the only MIR problem book in English on complex analysis I'm aware of so but it's probably the Volkovyskyii book mentioned in the comment above (your professor probably used an old Pergamon Press version) which has a good few questions like "construct the Riemann surface" of a root, or log, or log of a sin/tan, etc, a book I'd think of as a MIR book for some reason...

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