List questions from valuation-theory

Published on 01 Jun 2015 - 4:38

149

Views

If $\mathcal O_P(C)$ is a DVR, then $P$ is non-singular

Published on 02 Jun 2015 - 4:15

758

Views

Extension of $|\cdot|_\infty$ on $\mathbb R$ to $\mathbb C$

Published on 02 Jun 2015 - 12:22

189

Views

A slightly stranger Hensel's Lemma

Published on 05 Jun 2015 - 21:21

43

Views

Valuation of a particular element

Published on 06 Jun 2015 - 18:44

247

Views

Centers of divisorial valuations on toric varieties

Published on 25 Mar 2026 - 5:07

57

Views

Question on valuation axioms - Relating to $\mathbb{R}$

Published on 15 Jun 2015 - 2:08

339

Views

About the usage of the strong approximation theorem

Published on 22 Jun 2015 - 14:14

701

Views

Valuations on $\Bbb Q(t)$

Published on 29 Jun 2015 - 18:05

90

Views

Projective general linear group on discrete valuation ring

Published on 29 Jun 2015 - 19:43

133

Views

Two dimensional valuation domain with value group $\Bbb Z \oplus \Bbb Q$

Published on 04 Jul 2015 - 12:21

159

Views

Maximal ideal of valuation

Published on 08 Jul 2015 - 3:23

156

Views

Simple extensions of local fields

Published on 26 Mar 2026 - 8:14

353

Views

Motivation behind the Archimedean norm on number fields .

Published on 26 Jul 2015 - 15:59

188

Views

Associate a discrete valuation ring to a field $k$.

Published on 26 Mar 2026 - 17:30

List Question

How to prove $\mathcal O_P(C)$ is a DVR for $P$ non-singular?

If $\mathcal O_P(C)$ is a DVR, then $P$ is non-singular

Extension of $|\cdot|_\infty$ on $\mathbb R$ to $\mathbb C$

A slightly stranger Hensel's Lemma

Valuation of a particular element

Centers of divisorial valuations on toric varieties

Question on valuation axioms - Relating to $\mathbb{R}$

About the usage of the strong approximation theorem

Valuations on $\Bbb Q(t)$

Projective general linear group on discrete valuation ring

Two dimensional valuation domain with value group $\Bbb Z \oplus \Bbb Q$

Maximal ideal of valuation

Simple extensions of local fields

Motivation behind the Archimedean norm on number fields .

Associate a discrete valuation ring to a field $k$.

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