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Tzanko Matev's user avatar
Tzanko Matev's user avatar
Tzanko Matev's user avatar
Tzanko Matev
  • Member for 15 years, 2 months
  • Last seen more than 2 years ago
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Torsion points on commutative $Z_p$-group schemes
Thank you all for the comments. They were very helpful to clear up my confusions.
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Torsion points on commutative $Z_p$-group schemes
@Jason Starr: Thanks for the remark. I do require that $G$ is of finite type over $Z_p$. I fixed the question.
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Estimating the size of reduction of rational points on $\mathbb{G}_m^2$
Yes, that is what I meant. I corrected the question to make the statement clearer. Thank you for for the remark.
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Rational points à la Chabauty-Coleman
There is a conjecture due to Bjorn Poonen (www-math.mit.edu/~poonen/papers/leopoldt.pdf) which implies that if $J$ is simple, then $r'=r$. So, if you believe it you will have to pick $J$ to be a product of two elliptic curves, with ranks 2 and 0 respectively.For any Jacobian of this type $r'$ will be 1.
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