Fixed point ratios in actions of finite exceptional groups of lie type.

By R. Lawther, Martin W. Liebeck, Gary M. Seitz. 2002

64 citations recorded by the source corpus.

Subfields: Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/27c1c2963c9f9e1885623b1ad1a7aa2dbe67ecc0

How researchers see this paper

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

In Discrete Mathematics and Combinatorics

1. Aner Shalev
2. Timothy C. Burness
3. Robert M. Guralnick
4. Martin W. Liebeck
5. Scott Harper
6. Jason E. Fulman
7. Shelly Garion
8. Peter J. Cameron

In Geometry and Topology

1. Aner Shalev
2. Robert M. Guralnick
3. Martin W. Liebeck
4. Timothy C. Burness
5. Shelly Garion
6. Jason E. Fulman
7. Michael Larsen
8. Nikolay Nikolov

In Mathematical Physics

1. Timothy C. Burness
2. Aner Shalev
3. Robert M. Guralnick
4. Martin W. Liebeck
5. Shelly Garion
6. Jason E. Fulman
7. Michael Larsen

Citations in the corpus

• Base sizes for simple groups and a conjecture of Cameron (2009, methodology): “Detailed information on fixed point ratios for primitive actions of finite exceptional groups of Lie type can be found in [38] and we make extensive use of the results and methods therein.”
• The spread of a finite group (2020, background): “5, we need to sharpen the bound on fpr(z,G/H) in [49].”
• Fixed point ratios in actions of finite classical groups, III (2007, methodology): “Here a similar probabilistic approach is possible, utilising the detailed results on fixed point ratios in [18].”