A new characterization of arithmetic equivalence

DOI10.1006/jnth.1995.1092zbMath0863.11082OpenAlexW2065735447MaRDI QIDQ1898684

Yanyan Li

Publication date: 20 September 1995

Published in: Journal of Number Theory (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1006/jnth.1995.1092

zbMATH Keywords

arithmetic equivalencearithmetically equivalent fieldsDedekind zeta-functions

Mathematics Subject Classification ID

Galois theory (11R32) Zeta functions and (L)-functions of number fields (11R42)

Related Items (14)

Density questions on arithmetic equivalence ⋮ On \(K\)-theoretic invariants of semigroup \(C^\ast\)-algebras attached to number field. II ⋮ Primitive ideals and \(K\)-theoretic approach to Bost-Connes systems ⋮ On \(K\)-theoretic invariants of semigroup \(C^*\)-algebras attached to number fields ⋮ Stronger arithmetic equivalence ⋮ Constructing number field isomorphisms from \(*\)-isomorphisms of certain crossed product \(\mathrm{C}^*\)-algebras ⋮ \(L\)-series and isomorphisms of number fields ⋮ Computing conjugating sets and automorphism groups of rational functions ⋮ Arithmetic equivalence for function fields, the Goss zeta function and a generalisation ⋮ The \((\alpha,\beta)\)-ramification invariants of a number field ⋮ An \(\ell-p\) switch trick to obtain a new proof of a criterion for arithmetic equivalence ⋮ Arithmetic equivalence for non-geometric extensions of global function fields ⋮ Semigroup C∗-Algebras ⋮ On K-theoretic invariants of semigroup C*-algebras from actions of congruence monoids

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