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When do Beurling generalized integers have a density?

  • Harold G. DIAMOND
Published/Copyright: December 9, 2009
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Journal für die reine und angewandte Mathematik
From the journal Volume 1977 Issue 295

Online erschienen: 2009-12-09
Erschienen im Druck: 1977

Walter de Gruyter

Articles in the same Issue

  1. Titelei
  2. On power.free numbers and polynomials. II.
  3. When do Beurling generalized integers have a density?
  4. On algebraic curves.
  5. The divisor problem for (k, r)-integers. II.
  6. Note on class groups of algebraic function fields.
  7. The 2-class group of certain biquadratic number fields.
  8. On minimal centers of attraction and generic points.
  9. Kurven mit rationaler Abbildung.
  10. Zur Nullstellenfreiheit der Riemannschen Zetafunktion auf der Geraden σ= 1.
  11. Algebraic closure of modules.
  12. Die Klassenzahl der Teilkörper abelscher Erweiterungen imaginär-quadratischer Zahlkörper. I.
  13. A selection theorem for Boolean correspondences.
  14. Integralerweiterung durch Integralnormen mit Werten in prägeordneten Halbgruppen.
  15. An extension of Hansen's theorem for star chains.
  16. Uniform bases in locally convex spaces.
  17. Subgroup criteria for an abelian group.
https://doi.org/10.1515/crll.1977.295.22

Articles in the same Issue

  1. Titelei
  2. On power.free numbers and polynomials. II.
  3. When do Beurling generalized integers have a density?
  4. On algebraic curves.
  5. The divisor problem for (k, r)-integers. II.
  6. Note on class groups of algebraic function fields.
  7. The 2-class group of certain biquadratic number fields.
  8. On minimal centers of attraction and generic points.
  9. Kurven mit rationaler Abbildung.
  10. Zur Nullstellenfreiheit der Riemannschen Zetafunktion auf der Geraden σ= 1.
  11. Algebraic closure of modules.
  12. Die Klassenzahl der Teilkörper abelscher Erweiterungen imaginär-quadratischer Zahlkörper. I.
  13. A selection theorem for Boolean correspondences.
  14. Integralerweiterung durch Integralnormen mit Werten in prägeordneten Halbgruppen.
  15. An extension of Hansen's theorem for star chains.
  16. Uniform bases in locally convex spaces.
  17. Subgroup criteria for an abelian group.
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