GROUPS AS GALOIS GROUPS

By Helmut Volklein. 2007

116 citations recorded by the source corpus.

Subfields: Geometry and Topology, Theoretical Computer Science

View Paper: https://www.semanticscholar.org/paper/22f620ad3f048aff563600a716f3e6e8f6f56936

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Geometry and Topology

1. Julia Hartmann
2. D. Harbater
3. John Voight
4. Jeroen Sijsling
5. M. Abend
6. John Cremona
7. Lassina Dembélé

In Theoretical Computer Science

1. John Voight
2. Jeroen Sijsling
3. Julia Hartmann
4. M. Abend
5. D. Harbater

Citations in the corpus

• Patching over fields (2007, methodology): “[8], [31], [7]) restricts attention to the line, and draws on ideas from the rigid approach (most notably, convergent power series rings).”
• On computing Belyi maps (2013, background): “Continuing up to the modern day, the existing literature on Bely̆ı maps is extremely rich: surveys include Birch [15], Jones and Singerman [69, 70], Schneps [120], and Wolfart [152]; textbooks include work of Malle and Matzat [94], Serre [124], and Völklein [145], mainly with an eye toward applicati”
• Generic Polynomials Constructive Aspects Of The Inverse Galois Problem (2016, methodology): “, Malle and Matzat [M&M2] and Völklein [Vö].”