List questions from elliptic-curves

Published on 10 Oct 2012 - 0:24

872

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writing down the minimal discriminant of an elliptic curve

Published on 28 Mar 2026 - 20:58

111

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Solutions of $a^2 = b^d -3^c$

Published on 20 Oct 2012 - 5:29

1.5k

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the elliptic curves with j-invariant zero

Published on 28 Mar 2026 - 20:53

855

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Understanding whether a ramified covering ramifies over infinity

Published on 08 Apr 2026 - 15:20

1k

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Relation involving the conductor of an elliptic curve

Published on 24 Oct 2012 - 3:38

317

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A question regarding tensor product and isogenies of elliptic curves

Published on 30 Oct 2012 - 6:45

156

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Prove that there are no natural numbers, $i, j$ such that $ 3i^2+3i+7=j^3$

Published on 07 Nov 2012 - 9:08

128

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Elliptic curves with form$ y^2$=$x^3$+$p^2$$x$

Published on 11 Nov 2012 - 2:16

1.6k

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Prove that there are $p+1$ points on the elliptic curve $y^2 = x^3 + 1$ over $\mathbb{F}_p$, where $p > 3$ is a prime such that $p \equiv 2 \pmod 3$.

Published on 11 Nov 2012 - 12:57

116

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Addition law on moduli space of curves

Published on 01 Apr 2026 - 19:13

454

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Why is this a characterization of isogenies of elliptic curves? (From Silverman)

Published on 20 Nov 2012 - 11:32

86

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Conditions such that $\# E_{\mathrm{ns}}(\mathbb{F}_{\ell})\not\equiv 0 \bmod{p}$

Published on 21 Nov 2012 - 2:39

60

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Does 0 lie on elliptic curve?

Published on 21 Nov 2012 - 16:28

351

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Why does Lenstra ECM work?

Published on 05 Dec 2012 - 17:13

List Question

Complex Multiplication/ Elliptic Curves Question

writing down the minimal discriminant of an elliptic curve

Solutions of $a^2 = b^d -3^c$

the elliptic curves with j-invariant zero

Understanding whether a ramified covering ramifies over infinity

Relation involving the conductor of an elliptic curve

A question regarding tensor product and isogenies of elliptic curves

Prove that there are no natural numbers, $i, j$ such that $ 3i^2+3i+7=j^3$

Elliptic curves with form$ y^2$=$x^3$+$p^2$$x$

Prove that there are $p+1$ points on the elliptic curve $y^2 = x^3 + 1$ over $\mathbb{F}_p$, where $p > 3$ is a prime such that $p \equiv 2 \pmod 3$.

Addition law on moduli space of curves

Why is this a characterization of isogenies of elliptic curves? (From Silverman)

Conditions such that $\# E_{\mathrm{ns}}(\mathbb{F}_{\ell})\not\equiv 0 \bmod{p}$

Does 0 lie on elliptic curve?

Why does Lenstra ECM work?

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