Pages that link to "Item:Q5138469"
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The following pages link to On the problem of classification of periodic continued fractions in hyperelliptic fields (Q5138469):
Displaying 9 items.
- On the parametrization of hyperelliptic fields with \(S\)-units of degrees 7 and 9 (Q2090545) (← links)
- On the periodicity problem for the continued fraction expansion of elements of hyperelliptic fields with fundamental \(S\)-units of degree at most 11 (Q2116715) (← links)
- On the finiteness of the number of expansions into a continued fraction of \( \sqrt f\) for cubic polynomials over algebraic number fields (Q2243821) (← links)
- On the period length of a functional continued fraction over a number field (Q2243827) (← links)
- On fundamental \(S\)-units and continued fractions constructed in hyperelliptic fields using two linear valuations (Q2243875) (← links)
- New results on the periodicity problem for continued fractions of elements of hyperelliptic fields (Q6156023) (← links)
- Separation of periods of quartic surfaces (Q6183411) (← links)
- Continued fractions in hyperelliptic fields with an arbitrarily long period (Q6575366) (← links)
- On the sequences of polynomials \(\boldsymbol{f}\) with a periodic continued fraction expansion \(\sqrt{\boldsymbol{f}} \) (Q6600277) (← links)