List questions from elliptic-curves

Published on 10 Jun 2012 - 19:44

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Computing rank using $3$-Descent

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Reference request in number theory for an analyst.

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Approach to elliptic curve $y^2=x^3+1/4+p/a^2$

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Splitting of quaternion algebras

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Line Bundle on subvarieties

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Congruence subgroups and modular curves of type (M,N)

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Embedding elliptic curves into the general linear group

Published on 13 Jul 2012 - 22:28

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Reduction of endomorphism ring of elliptic curve

Published on 14 Jul 2012 - 14:08

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Clarifying a comment of Serre

Published on 26 Mar 2026 - 6:20

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Show that if the curve $y^2 = p(x)$ has a double point, then it must be of the form $(r,0)$ where $r$ is a double root of $p(x)$.

Published on 18 Jul 2012 - 19:52

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Show that the curve $y^2 = x^3 + 2x^2$ has a double point, and find all rational points

Published on 19 Jul 2012 - 5:43

751

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Subvariety of Product of Elliptic Curves

Published on 26 Mar 2026 - 4:38

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On the relationship between Fermats Last Theorem and Elliptic Curves

Published on 31 Jul 2012 - 3:15

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Drawing elliptic curve

Published on 02 Apr 2026 - 21:34

List Question

History of elliptic curves

Computing rank using $3$-Descent

Reference request in number theory for an analyst.

Approach to elliptic curve $y^2=x^3+1/4+p/a^2$

Splitting of quaternion algebras

Line Bundle on subvarieties

Congruence subgroups and modular curves of type (M,N)

Embedding elliptic curves into the general linear group

Reduction of endomorphism ring of elliptic curve

Clarifying a comment of Serre

Show that if the curve $y^2 = p(x)$ has a double point, then it must be of the form $(r,0)$ where $r$ is a double root of $p(x)$.

Show that the curve $y^2 = x^3 + 2x^2$ has a double point, and find all rational points

Subvariety of Product of Elliptic Curves

On the relationship between Fermats Last Theorem and Elliptic Curves

Drawing elliptic curve

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