<ruby id="d9npn"></ruby>

<sub id="d9npn"><progress id="d9npn"></progress></sub>

<nobr id="d9npn"></nobr>

<rp id="d9npn"><big id="d9npn"><th id="d9npn"></th></big></rp>

<th id="d9npn"><meter id="d9npn"></meter></th>

# Questions tagged [arithmetic-geometry]

Diophantine equations, elliptic curves, Mordell conjecture, Arakelov theory, Iwasawa theory, Mochizuki theory.

1,348 questions
Filter by
Sorted by
Tagged with
0answers
64 views

0answers
119 views

### Is a birational morphism between normal projective varieties residually separable?

My goal is to use a "normal Bertini" theorem (see https://link.springer.com/article/10.1007%2Fs000130050213) More specifically, let $k$ be a field (you may assume that k is infinite but it should be ...
1answer
241 views

### Can someone help in how to approach reading Mordell-Weil Theorem for abelian varieties?

I was thinking to start reading the proof of Mordell-Weil Theorem for abelian varieties over number fields, after getting done with the proof in the case of elliptic curves over number field and I ...
2answers
836 views

### Bounded Torsion, without Mazur’s Theorem

Mazur’s torsion theorem famously tells us exactly which finite groups can occur as the torsion subgroup of $E(\mathbb{Q})$ for an elliptic curve $E$ defined over $\mathbb{Q}$. In particular, it ...
0answers
52 views

This is from J.S.Milne's Elliptic Curves book. We have $H^1(\mathbb{Q}, E_2) \cong (\mathbb{Q}^× / \mathbb{Q}^{×2})^2$ because $Gal(\mathbb{Q}^{al} / \mathbb{Q})$ acts trivially on $E_2(\mathbb{Q}^{... 0answers 102 views ### Having difficulty in understanding a result that'll help in proving the finiteness of Selmer group I'm reading and trying to understand the proof of the finiteness of n-Selmer group from J.S.Milne's Elliptic Curves book but having difficulty in understanding it. Here's a screenshot from the book- ... 1answer 283 views ### Fontaine-Fargues curve and period rings and untilt When I read the paper "THE FARGUES–FONTAINE CURVE AND DIAMONDS" of Matthew Morrow, I have a question on page 11. Question: The arthur said that the de Rham and crystalline period rings implicitly ... 1answer 245 views ### How to prove the p-adic Galois representations atteched to the Tate module of an abelian variety is de Rham directly? Recently I read a thesis p-adic Galois representations and elliptic curves. Using Tate's curve, the author proved the p-adic Galois representations atteched to the Tate module of an elliptic curve is ... 2answers 540 views ### Classify 2-dim p-adic galois representations Recently I have known how to classify 1-dim p adic Galois representations$\phi$. The p-adic Galois representations mean that a representation$G_K$on a p-adic field$E$, where$K$is also a p-adic ... 0answers 177 views ### Complex isomorphism class of abelian varieties and$L$-functions In his famous Mordell paper, Faltings proved that two abelian varietes$A_1, A_2$defined over a number field$K$are isogenous if and only if the local$L$-factors of$A_1, A_2\$ are equal at every ...

15 30 50 per page
特码生肖图
<ruby id="d9npn"></ruby>

<sub id="d9npn"><progress id="d9npn"></progress></sub>

<nobr id="d9npn"></nobr>

<rp id="d9npn"><big id="d9npn"><th id="d9npn"></th></big></rp>

<th id="d9npn"><meter id="d9npn"></meter></th>

<ruby id="d9npn"></ruby>

<sub id="d9npn"><progress id="d9npn"></progress></sub>

<nobr id="d9npn"></nobr>

<rp id="d9npn"><big id="d9npn"><th id="d9npn"></th></big></rp>

<th id="d9npn"><meter id="d9npn"></meter></th>

山东群英会走势图下载 新疆时时开奖官网 118开奖现场开奖直播结果 fg美人捕鱼攻略 玩龙虎的个人经验 时时跨度怎么计算的 足球混合过关中多少场保本 北京时时5分钟号 经网新时时杀号 天津时时登录网址