A. S. Schaeffer Fry

most cited

S p_{6} (2^{a})

is "Good" for the McKay, Alperin Weight, and Related Local-Global Conjectures

3 citations · 4 across the 2 of their papers we have counts for

collaborators

2 papers

math.GR2012★ 3 cited

$S p_{6} (2^{a})$ is "Good" for the McKay, Alperin Weight, and Related Local-Global Conjectures

Amanda A. Schaeffer Fry

The so-called "local-global" conjectures in the representation theory of finite groups relate the representation theory of $G$ to that of certain proper subgroups, such as the norm…

math.GR2012★ 1 cited

Cross-Characteristic Representations of $S p_{6} (2^{a})$ and Their Restrictions to Maximal Subgroups

Amanda A. Schaeffer Fry

We classify all pairs $(V, H)$ , where $H$ is a proper subgroup of $G = S p_{6} (q)$ , $q$ even, and $V$ is an $ℓ$ -modular representation of $G$ for $ℓ \neq = 2$ which is absolutely irre…

Sp6​(2a) is "Good" for the McKay, Alperin Weight, and Related Local-Global Conjectures

Cross-Characteristic Representations of Sp6​(2a) and Their Restrictions to Maximal Subgroups

$S p_{6} (2^{a})$ is "Good" for the McKay, Alperin Weight, and Related Local-Global Conjectures

Cross-Characteristic Representations of $S p_{6} (2^{a})$ and Their Restrictions to Maximal Subgroups