SU\G(𝔸)/K·U

Solution to a Problem of Lubelski and an Improvement of a Theorem of His

Andrzej Schinzel

Type: Article

Publication Date: 2011-01-01

Citations: 0

DOI: https://doi.org/10.4064/ba59-2-2

Abstract

The paper consists of two parts, both related to problems of Lubelski, but unrelated otherwise. Theorem 1 enumerates for $a=1,2$ the finitely many positive integers $D$ such that every odd positive integer $L$ that divides $x^2 +Dy^2$ for $(x,y)=1$ has th

Locations

  • Bulletin of the Polish Academy of Sciences Mathematics - View - PDF

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Works That Cite This (0)

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Works Cited by This (7)

Action Title Year Authors
+ Über die Teiler der Form x²+Dy², II 1931 S. Lubelski
+ PDF Chat On complex quadratic fields wth class-number two 1975 H. Stärk
+ Nombres de classes des corps quadratiques imaginaires 1984 Joseph Oesterlé
+ Zwei Bemerkungen zu der Arbeit ?Zur Arithmetik der Polynome? von U. Wegner in den Mathematischen Annalen, Bd. 105, S. 628?631 1932 Helmut Hasse
+ On Complex Quadratic Fields with Class-Number Two 1975 H. M. Stark
+ Theory of Groups of Finite Order 1911 G. B. M.
+ PDF Chat Zur Reduzibilität von Polynomen in der Kongruenztheorie. Zweite Abhandlung 1936 S. Lubelski