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- Shintani's_unit_theorem abstract "In mathematics, Shintani's unit theorem introduced by Shintani (1976, proposition 4) is a refinement of the Dirichlet unit theorem and states that a subgroup of finite index of the totally positive units of a number field has a fundamental domain given by a rational polyhedric cone in the Minkowski space of the field.(Neukirch 1999, p. 507).".
- Shintani's_unit_theorem wikiPageExternalLink pictures.html.
- Shintani's_unit_theorem wikiPageID "39177646".
- Shintani's_unit_theorem wikiPageRevisionID "553075877".
- Shintani's_unit_theorem authorlink "Takuro Shintani".
- Shintani's_unit_theorem last "Shintani".
- Shintani's_unit_theorem loc "proposition 4".
- Shintani's_unit_theorem year "1976".
- Shintani's_unit_theorem subject Category:Algebraic_number_theory.
- Shintani's_unit_theorem comment "In mathematics, Shintani's unit theorem introduced by Shintani (1976, proposition 4) is a refinement of the Dirichlet unit theorem and states that a subgroup of finite index of the totally positive units of a number field has a fundamental domain given by a rational polyhedric cone in the Minkowski space of the field.(Neukirch 1999, p. 507).".
- Shintani's_unit_theorem label "Shintani's unit theorem".
- Shintani's_unit_theorem sameAs m.0tkdwdv.
- Shintani's_unit_theorem sameAs Q17000009.
- Shintani's_unit_theorem sameAs Q17000009.
- Shintani's_unit_theorem wasDerivedFrom Shintani's_unit_theorem?oldid=553075877.
- Shintani's_unit_theorem isPrimaryTopicOf Shintani's_unit_theorem.