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Calculating the Fundamental Group of Galois Cover of the(2, 3)-embedding of CP^1× T

Calculating the Fundamental Group of Galois Cover of the(2, 3)-embedding of CP^1× T
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摘要 As known to all,it is quite difficult to compute the fundamental group of a surface of general type.In this paper,applying Moishezon-Teicher’s algorithm,we investigate the fundamental group of a special surface of general type with zero topological index,namely,the Galois cover of the(2,3)-embedding of CP^1×T.Because the full presentation of the group is very complicated,we compute its special quotient and get an interesting result about its structure. As known to all,it is quite difficult to compute the fundamental group of a surface of general type.In this paper,applying Moishezon-Teicher’s algorithm,we investigate the fundamental group of a special surface of general type with zero topological index,namely,the Galois cover of the(2,3)-embedding of CP^1×T.Because the full presentation of the group is very complicated,we compute its special quotient and get an interesting result about its structure.
出处 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2020年第3期273-291,共19页 数学学报(英文版)
基金 Supported by the ISF-NSFC joint research program(Grant No.2452/17) NSF of China,MST of China(Grant No.2018AAA0101001) STC of Shanghai(Grant No.18dz2271000)。
关键词 Fundamental groups GALOIS COVER BRAID MONODROMY FACTORIZATION Fundamental groups Galois cover braid monodromy factorization
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