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A determinant formula for congruent zeta functions of real abelian function fields

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In this paper we give a determinant formula for congruent zeta functions of real Abelian function fields. We also give some examples of congruent zeta functions when the conductor of real Abelian function field is monic irreducible.

Abstract

In this paper we give a determinant formula for congruent zeta functions of real Abelian function fields. We also give some examples of congruent zeta functions when the conductor of real Abelian function field is monic irreducible.

참고문헌 (5)

  1. J. Ahn, "Class number formulae in the form of a product of determinants in function fields", JOURNAL OF THE AUSTRALIAN MATHEMATICAL SOCIETY, 78(2), pp.227~238 (2005), AUSTRALIAN MATHEMATICS PUBL ASSOC INC
  2. S. Bae, "Class numbers of some abelian extensions of rational function fields", MATHEMATICS OF COMPUTATION, 73, pp.377~386 (2003), AMER MATHEMATICAL SOC
  3. 배성한, "Class numbers of cyclotomic function fields", ACTA ARITHMETICA, 102(3), pp.251~259 (2002), POLISH ACAD SCIENCES INST MATHEMATICS
  4. M. Rosen, "A note on the relative class number in function fields", Proc. Amer. Math. Soc, 125(5), pp.1299~1303 (1997)
  5. D. Shiomi, "A determinant formula for congruence zeta functions of maximal real cyclo- tomic function fields", Acta Arith, 138(3), pp.259~268 (2009)

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