Visualizing Algebraic Curves: from Riemann to Grothendieck
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URI (для ссылок/цитирований):
https://elib.sfu-kras.ru/handle/2311/617Автор:
Shabat, George B.
(Russian State University for the Humanities,
Miuss sq. 6, Moscow, GSP-3, 125993,
Institute of Theoretical and Experimental Physics
Bol’shaya Cheremushkinskaya st., 25, Moscow, 117218, Russia, e-mail: shabat@mccme.ru)
Дата:
2008-01Аннотация:
We consider the smallest possible ramification. The corresponding pairs are represented by only finite set
of points in the individual Hurwitz space, but the set of Riemann surfaces admitting the meromorphic
functions with the smallest possible number of critical values is dense in the moduli space.