List questions from p-adic-number-theory

189

Views

Relation between rationality of same infinite series convergent both in $\mathbb{R}$ and $\mathbb{Q}_p$

Published on 12 Mar 2020 - 15:32

170

Views

$p$-adic metric on $\mathbb Q-\{0\}$-what are its interesting properties?

Published on 15 Mar 2020 - 3:30

182

Views

subring of $\mathbb{Q}_p$

Published on 20 Mar 2020 - 6:15

185

Views

Definition of functions in the induced space from parabolic induction

Published on 20 Mar 2020 - 18:14

273

Views

Subrings of $\Bbb Z_p$

Published on 21 Mar 2020 - 3:39

381

Views

Square roots in $\mathbb Z_p$

Published on 27 Mar 2026 - 3:43

49

Views

Computing a series using the $p$-adic norm

Published on 22 Mar 2020 - 3:24

96

Views

Proof of the Ultrametric Quality of $p$-adics

Published on 22 Mar 2020 - 19:19

284

Views

Boundary of the complex p-adic unit disk?

Published on 22 Mar 2020 - 23:54

547

Views

Finding p-adic expansions of rational numbers

Published on 29 Mar 2020 - 18:31

70

Views

What is the $p$-adic density of irreducible polynomials congruent to $g(x)^n$ modulo $p$?

Published on 25 Mar 2026 - 1:20

91

Views

Tate's thesis integrating over the p-adics

Published on 26 Mar 2026 - 2:58

41

Views

In $Q_p$: $f(x)=0$ iff $p(f(x))^2$ is a square

Published on 01 Apr 2020 - 10:36

134

Views

Is there a cyclic dense subgroup of the multiplicative group $Z_p^*$?

Published on 27 Mar 2026 - 13:24

91

Views

Is the trace map open for $p$-adic field?

Published on 25 Mar 2026 - 17:26

List Question

Relation between rationality of same infinite series convergent both in $\mathbb{R}$ and $\mathbb{Q}_p$

$p$-adic metric on $\mathbb Q-\{0\}$-what are its interesting properties?

subring of $\mathbb{Q}_p$

Definition of functions in the induced space from parabolic induction

Subrings of $\Bbb Z_p$

Square roots in $\mathbb Z_p$

Computing a series using the $p$-adic norm

Proof of the Ultrametric Quality of $p$-adics

Boundary of the complex p-adic unit disk?

Finding p-adic expansions of rational numbers

What is the $p$-adic density of irreducible polynomials congruent to $g(x)^n$ modulo $p$?

Tate's thesis integrating over the p-adics

In $Q_p$: $f(x)=0$ iff $p(f(x))^2$ is a square

Is there a cyclic dense subgroup of the multiplicative group $Z_p^*$?

Is the trace map open for $p$-adic field?

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