List questions from p-adic-number-theory

Published on 08 Dec 2016 - 16:35

209

Views

Gap in $p$-adic proof of Nagell-Lutz theorem

Published on 28 Mar 2026 - 17:25

33

Views

If $u\equiv 1$ mod $m$ and $n$ any natural number $\neq$ char$(K)$, then $u$ is a $n$-th power in $K$.

Published on 12 Dec 2016 - 8:52

93

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When does a polynomial with coefficients in the $p$-adic integers map all $p$-adic non-integers to $p$-adic non-integers?

Published on 14 Dec 2016 - 9:19

725

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Ideal in a matrix ring

Published on 14 Dec 2016 - 14:53

48

Views

Reference Request: Compact subgroups of p-adic Reductive Groups

Published on 27 Mar 2026 - 14:11

37

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Quotient by squares of finite rank

Published on 28 Mar 2026 - 12:14

81

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p-adic number for polynomial

Published on 19 Dec 2016 - 15:04

59

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Finite Extensions of $\mathbb{Q}_p$

Published on 20 Dec 2016 - 5:19

1.7k

Views

Primitive roots of unity in p adic integers

Published on 28 Mar 2026 - 1:46

596

Views

Where is the Intermediate Value Theorem Valid?

Published on 23 Dec 2016 - 7:53

1.4k

Views

Another problem in primitive roots of unity in p adic integers

Published on 25 Mar 2026 - 23:37

183

Views

Find a rational number $p/q$ that approximates $\sqrt{2}$ in both $\mathbb{R}$ and $\mathbb{Q}_7$

Published on 26 Mar 2026 - 5:54

386

Views

Squares with prescribed trace in p-adic field extension

Published on 02 Jan 2017 - 20:39

1.1k

Views

Isomorphism of group of units to ring of $p$-adic integers

Published on 03 Jan 2017 - 6:57

List Question

counter example for Hasse Norm theorem

Gap in $p$-adic proof of Nagell-Lutz theorem

If $u\equiv 1$ mod $m$ and $n$ any natural number $\neq$ char$(K)$, then $u$ is a $n$-th power in $K$.

When does a polynomial with coefficients in the $p$-adic integers map all $p$-adic non-integers to $p$-adic non-integers?

Ideal in a matrix ring

Reference Request: Compact subgroups of p-adic Reductive Groups

Quotient by squares of finite rank

p-adic number for polynomial

Finite Extensions of $\mathbb{Q}_p$

Primitive roots of unity in p adic integers

Where is the Intermediate Value Theorem Valid?

Another problem in primitive roots of unity in p adic integers

Find a rational number $p/q$ that approximates $\sqrt{2}$ in both $\mathbb{R}$ and $\mathbb{Q}_7$

Squares with prescribed trace in p-adic field extension

Isomorphism of group of units to ring of $p$-adic integers

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