Galois descent of superelliptic curves

to connected objects

Location: Deutsche Nationalbibliothek Frankfurt am Main

Extent: Online-Ressource

Language: Englisch

Notes: Ulm, Universität Ulm, Dissertation, 2023

Keyword: Algebraische Geometrie
Algebra
Geometrie

Event: Veröffentlichung

(where): Ulm

(who): Universität Ulm

(when): 2023

Creator: Slob, Robert

DOI: 10.18725/OPARU-51282

URN: urn:nbn:de:bsz:289-oparu-51358-3

Rights: Der Zugriff auf das Objekt ist unbeschränkt möglich.

Last update: 25.03.2025, 1:52 PM CET

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Associated

Slob, Robert
Universität Ulm

Time of origin

2023

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Galois descent of superelliptic curves

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Time of origin

Other Objects (12)

Conductors of superelliptic curves

L-functions of curves of genus ≥ 3

Models of curves and integral differential forms

Galois Descent of Kac–Moody Symmetric Spaces

Weil representations of superelliptic curves with potentially good reduction

Algorithms for curves of low genus: complex multiplication and Diedonné theory

Gluing curves of genus 2 and genus 1 along their 2-torsion

Dynamical Belyi maps and arboreal Galois groups

Explicit 8-descent on elliptic curves

Conductor and discriminant of Picard curves

Explicit Second p-Descent on Elliptic Curves

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Conductors of superelliptic curves

L-functions of curves of genus ≥ 3

Models of curves and integral differential forms

Galois Descent of Kac–Moody Symmetric Spaces

Weil representations of superelliptic curves with potentially good reduction

Algorithms for curves of low genus: complex multiplication and Diedonné theory

Gluing curves of genus 2 and genus 1 along their 2-torsion

Dynamical Belyi maps and arboreal Galois groups

Explicit 8-descent on elliptic curves

Conductor and discriminant of Picard curves

Explicit Second p-Descent on Elliptic Curves

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Conductors of superelliptic curves

L-functions of curves of genus ≥ 3

Models of curves and integral differential forms

Galois Descent of Kac–Moody Symmetric Spaces

Weil representations of superelliptic curves with potentially good reduction

Algorithms for curves of low genus: complex multiplication and Diedonné theory

Gluing curves of genus 2 and genus 1 along their 2-torsion

Dynamical Belyi maps and arboreal Galois groups

Explicit 8-descent on elliptic curves

Conductor and discriminant of Picard curves

Explicit Second p-Descent on Elliptic Curves

Proceedings of the 7th bwHPC Symposium

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