List questions from p-adic-number-theory

Published on 25 Mar 2026 - 12:53

102

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Proof of infinite limit

Published on 30 Dec 2018 - 2:32

240

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Shw that $ \ (1+X)^a \in \mathbb{Q}$ both in $\mathbb{R}$ and $ \mathbb{Q}_p$ under some condition

Published on 02 Jan 2019 - 8:45

61

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Proof on a generalization of Hensel's lifting lemma

Published on 05 Jan 2019 - 9:41

207

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Absolute convergence of Fourier series in $\mathbb{Z}_p$

Published on 10 Jan 2019 - 2:05

153

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$p$-adic supremum of cyclotomic polynomial

Published on 15 Jan 2019 - 13:52

117

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The tree of $SL_2$ over a local field

Published on 22 Mar 2026 - 9:10

68

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How does it conclude that sup-norm is not a field norm?

Published on 17 Jan 2019 - 7:55

103

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Index of the congruence subgroups of $PGL_2(\mathbb{Z}_p)$.

Published on 22 Jan 2019 - 3:10

56

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How can we have he similar decomposition of $ \mathbb{Q}_p$ and $\mathbb{Q}_p(\zeta_p)$?

Published on 23 Jan 2019 - 16:37

59

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Can anyone help me understand this part of a proof involving inverse limits?

Published on 24 Jan 2019 - 7:46

87

Views

if $f$ has Newton Polygon consisting of one segment $(0,0)$ to $(n,m)$ with $m,n$ coprime, then $f$ cannot be factored

Published on 26 Jan 2019 - 9:02

1.5k

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Unitary Central Character by Schur's Lemma

Published on 25 Mar 2026 - 7:43

133

Views

$p$-adic-valuation of an expression involving Bernoulli numbers

Published on 25 Mar 2026 - 17:34

194

Views

Supercuspidal representation from compact induction

Published on 28 Jan 2019 - 17:55

List Question

Analog of finite set in valued complete division ring

Proof of infinite limit

Shw that $ \ (1+X)^a \in \mathbb{Q}$ both in $\mathbb{R}$ and $ \mathbb{Q}_p$ under some condition

Proof on a generalization of Hensel's lifting lemma

Absolute convergence of Fourier series in $\mathbb{Z}_p$

$p$-adic supremum of cyclotomic polynomial

The tree of $SL_2$ over a local field

How does it conclude that sup-norm is not a field norm?

Index of the congruence subgroups of $PGL_2(\mathbb{Z}_p)$.

How can we have he similar decomposition of $ \mathbb{Q}_p$ and $\mathbb{Q}_p(\zeta_p)$?

Can anyone help me understand this part of a proof involving inverse limits?

if $f$ has Newton Polygon consisting of one segment $(0,0)$ to $(n,m)$ with $m,n$ coprime, then $f$ cannot be factored

Unitary Central Character by Schur's Lemma

$p$-adic-valuation of an expression involving Bernoulli numbers

Supercuspidal representation from compact induction

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