Suman
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Member for 11 years, 10 months
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Last seen more than 1 year ago
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Main conjecture for elliptic curves
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Examples of elliptic curves over $\mathbb{Q}$
Is there any table for $N=3$ i.e. $E_1[3] \cong E_2[3]$ as Gal$(\overline{\mathbb{Q}} / \mathbb{Q})$ modules ?
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$\mu$-invariant and Pontryagin dual of Selmer group of elliptic curves 2
I have already searched the book but could not find it. The free e-copy of the book is available here. mathi.uni-heidelberg.de/~schmidt/NSW2e
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$\mu$-invariant and Pontryagin dual of Selmer group of elliptic curves 2
I think the statement $"H^1(\mu_p)^* \sim \Lambda/p"$ in the above answer is incorrect since Ferrero-Washington Theorem suggests that $"H^1(\mu_p)^*"$ should have $\mu$-invariant zero.
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$\mu$-invariant and Pontryagin dual of Selmer group of elliptic curves 2
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$\mu$-invariant and Pontryagin dual of Selmer group of elliptic curves 2
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$\mu$-invariant and Pontryagin dual of Selmer group of elliptic curves 2
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Main conjecture for elliptic curves
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Main conjecture for elliptic curves
But what happens if the residual representation of $E$ is not irreducible and $E$ has a $p$-isogeny $?$
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Main conjecture for elliptic curves
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Main conjecture for elliptic curves
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Main conjecture for elliptic curves
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