Pages that link to "Item:Q1576414"
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The following pages link to Rational points on some pencils of conics with 6 singular fibres (Q1576414):
Displaying 10 items.
- Hasse principle for pencils of curves of genus one whose Jacobians have rational 2-division points (Q1283461) (← links)
- The Brauer group of torsors and its arithmetic applications. (Q1878464) (← links)
- Rational points on fibrations with few non-split fibres (Q2082103) (← links)
- Rational points on pencils of conics and quadrics with many degenerate fibres (Q2251007) (← links)
- Schinzel hypothesis on average and rational points (Q2689273) (← links)
- Solubility of certain pencils of curves of genus 1, and of the intersection of two quadrics in \(\mathbb P^4\) (Q2766419) (← links)
- Hasse principle for pencils of curves of genus one whose Jacobians have a rational 2-division point (close variation on a paper of Bender and Swinnerton-Dyer) (Q2770263) (← links)
- Rational Points on Pencils of Conics and on Pencils of Quadrics (Q4313893) (← links)
- Brauer–Manin obstruction and families of generalised Châtelet surfaces over number fields (Q4628661) (← links)
- Hashing to elliptic curves through Cipolla-Lehmer-Müller's square root algorithm (Q6192060) (← links)