Sums of distinct integral squares in real quadratic fields
Author:
Publisher
Elsevier BV
Subject
General Mathematics
Reference8 articles.
1. Calculation of class numbers by decomposition into three integral squares in the field of 21/2 and 31/2;Cohn;Amer. J. Math.,1961
2. Sums of four squares in a quadratic ring;Cohn;Trans. Amer. Math. Soc.,1962
3. Über eine zahlentheoretische Anwendung von Modulfunktionen zweier Veränderlicher;Götzky;Math. Ann.,1928
4. J.Y. Kim, Y.M. Lee, Sums of distinct integral squares in Q(2), Q(3) and Q(6), preprint.
5. On the representation of a binary quadratic form as a sum of squares of linear forms;Mordell;Math. Z.,1932
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2. Pythagoras numbers of orders in biquadratic fields;Expositiones Mathematicae;2022-12
3. The Story of Algebraic Numbers in the First Half of the 20th Century;Springer Monographs in Mathematics;2018
4. Sums of nonvanishing integral squares in real quadratic fields;Journal of Number Theory;2017-08
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