RIEMANN'S PERIOD MATRIX OF Y^2=X^<2n+2>-1

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概要

• 論文の詳細を見る

• This paper introduces a rule to get Riemann's period matrix of y^2=x^<2n+2>-1. By this rule we can get unique result which satisfy the Riemann's period relation for a homology of Riemann's surface. In fact, we show two matrix : (π, π') and (^*π, ^*π') for y^2=x^<2n+2>-1 Still more, we look for the modular matrix : T=π^<-1>π', ^*T=^*π^<-1>^*π' and the modular translate S∈SL(2n, Z). The reader can ascertain that T and ^*T are symmetric matrix in n=2, 3.

• 横浜国立大学の論文

著者

• Yamazaki Seisi

  Yamanashi University

• YAMAZAKI Seiji

  Yamanashi University

• IKEDA Toshikazu

  Yokohama National University

• KUBO Masahiko

  Kyourin University

• TASHIRO Masaaki

  Tokyo University of Agriculture and Technology

• HIGUCHI Teiichi

  Yokohama National University

• Ikeda Toshikazu

  Yokohama Nationa University

関連論文

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