5 citations · 10 across the 10 of their papers we have counts for
11 papers
Invariants of the finite orthogonal groups in odd dimension and even characteristic
H. E. A. Campbell, R. J. Shank, D. L. Wehlau
We describe the ring of invariants for the finite orthogonal groups in odd dimension and even characteristic acting on the defining representation. We construct a minimal algebra g…
Invariants of Finite Orthogonal Groups of Plus Type in Odd Characteristic
H. E. A. Campbell, R. James Shank, David L. Wehlau
We describe the rings of invariants for the finite orthogonal groups of plus type in odd characteristic acting on the defining representations. We also describe the invariants of t…
Modular invariants of finite gluing groups
Yin Chen, R. James Shank, David L. Wehlau
We use the gluing construction introduced by Jia Huang to explore the rings of invariants for a range of modular representations. We construct generating sets for the rings of inva…
Representations of elementary abelian p-groups and finite subgroups of fields
H. E. A. Campbell, J. Chuai, R. J. Shank +1
Suppose is a field of prime characteristic and is a finite subgroup of the additive group . Then is an elementary abelian -group. We con…
Rings of invariants for the three dimensional modular representations of elementary abelian -groups of rank four
Théo Pierron, R. J. Shank
We show that the rings of invariants for the three dimensional modular representations of an elementary abelian -group of rank four are complete intersections with embedding dim…
Rings of invariants for modular representations of the Klein four group
M. Sezer, R. J. Shank
We study the rings of invariants for the indecomposable modular representations of the Klein four group. For each such representation we compute the Noether number and give minimal…