Pages that link to "Item:Q579313"
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The following pages link to Class number one criteria for real quadratic fields. I (Q579313):
Displaying 17 items.
- Class number one criteria for real quadratic fields. II (Q579314) (← links)
- On the divisor function and class numbers of real quadratic fields. II (Q757472) (← links)
- Bases normales d'entiers relatives quadratiques. (Normal relative quadratic integral bases) (Q805667) (← links)
- Period four and real quadratic fields of class number one (Q917590) (← links)
- Solution of a problem of Yokoi (Q917591) (← links)
- Continued fractions and real quadratic fields (Q1106884) (← links)
- Class number one problem for real quadratic fields. (The conjecture of Gauss) (Q1113942) (← links)
- On a determination of real quadratic fields of class number one and related continued fraction period length less than 25 (Q1178763) (← links)
- A necessary and sufficient condition for \(k=\mathbb{Q}\left ( \sqrt{4 n^2 + 1}\right)\) to have class number \(\omega\left( n\right)+c \) (Q2081854) (← links)
- On the class number of real quadratic fields and the Riemann hypothesis (Q2741742) (← links)
- Class number one criteria for real quadratic fields with discriminant \(k^2p^2\pm 4p\) (Q2869642) (← links)
- On a Criterion for the Quadratic Fields <i>Q</i> (√( <i>n</i> <sup>2</sup> + 4)) to be of Class Number Two (Q3348983) (← links)
- An efficient method for the determination of certain real quadratic fields of class number one (Q3991250) (← links)
- (Q4726348) (← links)
- (Q6074245) (← links)
- Prime producing quadratic polynomials associated with real quadratic fields of class-number one (Q6155561) (← links)
- Fields of small class number in the family \(\mathbb{Q}(\sqrt{9m^2+4m})\) (Q6171144) (← links)