On the fundamental unit of real quadratic fields with norm 1
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Publication:2540746
DOI10.1016/0022-314X(70)90010-7zbMath0201.05703MaRDI QIDQ2540746
Publication date: 1970
Published in: Journal of Number Theory (Search for Journal in Brave)
Related Items (13)
On the Insolubility of a Class of Diophantine Equations and the Nontriviality of the Class Numbers of Related Real Quadratic Fields of Richaud-Degert Type ⋮ Class numbers of certain families of totally real biquadratic fields and a result of Mollin ⋮ Fields of small class number in the family \(\mathbb{Q}(\sqrt{9m^2+4m})\) ⋮ Lower bound for the class number of \(\mathbb{Q} (\sqrt{n^2+4})\) ⋮ Lower Bounds for Class Numbers of Real Quadratic Fields ⋮ Lower Bounds for Class Numbers of Real Quadratic and Biquadratic Fields ⋮ On the divisor function and class numbers of real quadratic fields. I ⋮ On the divisor function and class numbers of real quadratic fields. II ⋮ Some computational aspects of, and the use of computers in, algebraic number theory ⋮ On units of real quadratic fields ⋮ Class number two problem for real quadratic fields with fundamental units with the positive norm ⋮ A necessary and sufficient condition for \(k=\mathbb{Q}\left ( \sqrt{4 n^2 + 1}\right)\) to have class number \(\omega\left( n\right)+c \) ⋮ Lower bound for class numbers of certain real quadratic fields
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