The maximal subgroups of positive dimension in exceptional algebraic groups
By Martin W. Liebeck, Gary M. Seitz. 2004
110 citations recorded by the source corpus.
Subfields: Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/e0b4b062cd2dea9685259f76c03302096d2b5846
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
- Robert M. Guralnick
- Timothy C. Burness
- Aner Shalev
- Terence Tao
- Ben Joseph Green
- Martin W. Liebeck
- Emmanuel Breuillard
- Nikos Frantzikinakis
In Geometry and Topology
- Terence Tao
- Aner Shalev
- Timothy C. Burness
- Ben Joseph Green
- Emmanuel Breuillard
- Robert M. Guralnick
- Martin W. Liebeck
- D. Testerman
In Mathematical Physics
- Timothy C. Burness
- Aner Shalev
- Terence Tao
- Robert M. Guralnick
- Martin W. Liebeck
- Ben Joseph Green
- D. Testerman
- Seyed Hassan Alavi
Citations in the corpus
- Fuchsian groups, finite simple groups and representation varieties (2005, background): “This bound is combined with recent results on maximal subgroups [26] to complete the proof of Theorem 1.”
- Base sizes for simple groups and a conjecture of Cameron (2009, background): “The subgroups of type (i) are determined in [40, 45], and the hypothesis on |H| implies that H must be of type A1(q)E7(q) or D8(q).”
- Centres of Centralizers of Unipotent Elements in Simple Algebraic Groups (2011, methodology): “211]; for L(G) of type F4, we will use those given in [41]; for L(G) of type E , we will use those given in the appendix of [20].”
- Large subgroups of simple groups (2013, methodology): “We will apply the following reduction theorem of Liebeck and Seitz (see [28, Theorem 2]).”
- Strongly dense free subgroups of semisimple algebraic groups (2010, background): “Finally, see [38] for detailed information about subgroups of exceptional groups.”