Pages that link to "Item:Q3189411"

The following pages link to A positive proportion of elliptic curves over $\mathbb{Q}$ have rank one (Q3189411):

Displaying 12 items.

• All modular forms of weight 2 can be expressed by Eisenstein series (Q2221677) (← links)
• Ternary cubic forms having bounded invariants, and the existence of a positive proportion of elliptic curves having rank 0 (Q2255292) (← links)
• Families of L-Functions and Their Symmetry (Q2956140) (← links)
• A positive proportion of locally soluble hyperelliptic curves over ℚ have no point over any odd degree extension (Q2957317) (← links)
• There are genus one curves over \mathbb{Q} of every odd index (Q4529765) (← links)
• (Q4972498) (← links)
• A positive proportion of cubic curves over Q admit linear determinantal representations (Q4972517) (← links)
• ON POSITIVE PROPORTION OF RANK-ZERO TWISTS OF ELLIPTIC CURVES OVER (Q4983487) (← links)
• A statistical view on the conjecture of Lang about the canonical height on elliptic curves (Q5243106) (← links)
• Ratios in Heronian triangles (Q5860147) (← links)
• A Chabauty-Coleman bound for surfaces (Q6070678) (← links)
• A \(p\)-adic Waldspurger formula and the conjecture of Birch and Swinnerton-Dyer (Q6190071) (← links)