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Author ID: shank.r-james Recent zbMATH articles by "Shank, R. James"
Published as: Shank, R. James; Shank, R. J.
Documents Indexed: 27 Publications since 1991
Reviewing Activity: 22 Reviews
Co-Authors: 14 Co-Authors with 24 Joint Publications
219 Co-Co-Authors

Publications by Year

Citations contained in zbMATH Open

25 Publications have been cited 181 times in 92 Documents Cited by Year
S. A. G. B. I. bases for rings of formal modular seminvariants. Zbl 0929.13001
Shank, R. James
16
1998
Computing modular invariants of \(p\)-groups. Zbl 1048.13002
Shank, R. James; Wehlau, David L.
15
2002
The Noether numbers for cyclic groups of prime order. Zbl 1111.13004
Fleischmann, P.; Sezer, M.; Shank, R. J.; Woodcock, C. F.
14
2006
Bases for rings of coinvariants. Zbl 0877.20006
Campbell, H. E. A.; Hughes, I. P.; Shank, R. J.; Wehlau, D. L.
14
1996
Non-Cohen-Macaulay vector invariants and a Noether bound for a Gorenstein ring of invariants. Zbl 0942.13007
Campbell, H. E. A.; Geramita, A. V.; Hughes, I. P.; Shank, R. J.; Wehlau, D. L.
13
1999
Depth of modular invariant rings. Zbl 0961.13003
Campbell, H. E. A.; Hughes, I. P.; Kemper, G.; Shank, R. J.; Wehlau, D. L.
12
1999
Noether numbers for subrepresentations of cyclic groups of prime order. Zbl 1071.13001
Shank, R. James; Wehlau, David L.
12
2002
The transfer in modular invariant theory. Zbl 0942.13008
Shank, R. James; Wehlau, David L.
10
1999
On the coinvariants of modular representations of cyclic groups of prime order. Zbl 1096.13007
Sezer, Müfit; Shank, R. James
10
2006
Vector invariants for the two-dimensional modular representation of a cyclic group of prime order. Zbl 1198.13009
Campbell, H. E. A.; Shank, R. J.; Wehlau, D. L.
10
2010
Rings of invariants for modular representations of elementary abelian \(p\)-groups. Zbl 1264.13009
Campbell, H. E. A.; Shank, R. J.; Wehlau, D. L.
10
2013
Decomposing symmetric powers of certain modular representations of cyclic groups. Zbl 1203.13005
Shank, R. James; Wehlau, David L.
7
2010
On the depth of the invariants of the symmetric power representations of \(SL_2(\mathbb{F}_p)\). Zbl 0944.13004
Shank, R. James; Wehlau, David L.
5
1999
On the depth of cohomology modules. Zbl 1072.20061
Fleischmann, Peter; Kemper, Gregor; Shank, R. James
5
2004
The invariants of the second symmetric power representation of \(\mathrm{SL}_2 (\mathbb F_q)\). Zbl 1233.13002
Hobson, Ashley; Shank, R. James
4
2011
Depth and cohomological connectivity in modular invariant theory. Zbl 1086.13002
Fleischmann, Peter; Kemper, Gregor; Shank, R. James
4
2005
Rings of invariants for modular representations of the Klein four group. Zbl 1343.13011
Sezer, Müfit; Shank, R. James
4
2016
Lannes’ \(T\) functor on summands of \(H^*(B(\mathbb{Z}/p)^ s)\). Zbl 0759.55014
Harris, John C.; Shank, R. James
3
1992
Rings of invariants for the three-dimensional modular representations of elementary abelian \(p\)-groups of rank four. Zbl 1360.13019
Pierron, Théo; Shank, R. James
3
2016
Classical covariants and modular invariants. Zbl 1094.13008
Shank, R. J.
2
2004
Steenrod algebra module maps from \(H^*(B({\mathbb{Z}}/p)^ n)\) to \(H^*(B({\mathbb{Z}}/p)^ s)\). Zbl 0722.55013
Harris, John C.; Hunter, Thomas J.; Shank, R. James
2
1991
The relative trace ideal and the depth of modular rings of invariants. Zbl 1056.13005
Fleischmann, Peter; Shank, R. James
2
2003
Modular invariants of finite gluing groups. Zbl 1459.13008
Chen, Yin; Shank, R. James; Wehlau, David L.
2
2021
The invariants of the third symmetric power representation of \(\mathrm{SL}_2(\mathbb F_p)\). Zbl 1235.13003
Hobson, Ashley; Shank, R. James
1
2011
Representations of elementary abelian \(p\)-groups and finite subgroups of fields. Zbl 1428.13009
Campbell, H. E. A.; Chuai, J.; Shank, R. J.; Wehlau, D. L.
1
2019
Modular invariants of finite gluing groups. Zbl 1459.13008
Chen, Yin; Shank, R. James; Wehlau, David L.
2
2021
Representations of elementary abelian \(p\)-groups and finite subgroups of fields. Zbl 1428.13009
Campbell, H. E. A.; Chuai, J.; Shank, R. J.; Wehlau, D. L.
1
2019
Rings of invariants for modular representations of the Klein four group. Zbl 1343.13011
Sezer, Müfit; Shank, R. James
4
2016
Rings of invariants for the three-dimensional modular representations of elementary abelian \(p\)-groups of rank four. Zbl 1360.13019
Pierron, Théo; Shank, R. James
3
2016
Rings of invariants for modular representations of elementary abelian \(p\)-groups. Zbl 1264.13009
Campbell, H. E. A.; Shank, R. J.; Wehlau, D. L.
10
2013
The invariants of the second symmetric power representation of \(\mathrm{SL}_2 (\mathbb F_q)\). Zbl 1233.13002
Hobson, Ashley; Shank, R. James
4
2011
The invariants of the third symmetric power representation of \(\mathrm{SL}_2(\mathbb F_p)\). Zbl 1235.13003
Hobson, Ashley; Shank, R. James
1
2011
Vector invariants for the two-dimensional modular representation of a cyclic group of prime order. Zbl 1198.13009
Campbell, H. E. A.; Shank, R. J.; Wehlau, D. L.
10
2010
Decomposing symmetric powers of certain modular representations of cyclic groups. Zbl 1203.13005
Shank, R. James; Wehlau, David L.
7
2010
The Noether numbers for cyclic groups of prime order. Zbl 1111.13004
Fleischmann, P.; Sezer, M.; Shank, R. J.; Woodcock, C. F.
14
2006
On the coinvariants of modular representations of cyclic groups of prime order. Zbl 1096.13007
Sezer, Müfit; Shank, R. James
10
2006
Depth and cohomological connectivity in modular invariant theory. Zbl 1086.13002
Fleischmann, Peter; Kemper, Gregor; Shank, R. James
4
2005
On the depth of cohomology modules. Zbl 1072.20061
Fleischmann, Peter; Kemper, Gregor; Shank, R. James
5
2004
Classical covariants and modular invariants. Zbl 1094.13008
Shank, R. J.
2
2004
The relative trace ideal and the depth of modular rings of invariants. Zbl 1056.13005
Fleischmann, Peter; Shank, R. James
2
2003
Computing modular invariants of \(p\)-groups. Zbl 1048.13002
Shank, R. James; Wehlau, David L.
15
2002
Noether numbers for subrepresentations of cyclic groups of prime order. Zbl 1071.13001
Shank, R. James; Wehlau, David L.
12
2002
Non-Cohen-Macaulay vector invariants and a Noether bound for a Gorenstein ring of invariants. Zbl 0942.13007
Campbell, H. E. A.; Geramita, A. V.; Hughes, I. P.; Shank, R. J.; Wehlau, D. L.
13
1999
Depth of modular invariant rings. Zbl 0961.13003
Campbell, H. E. A.; Hughes, I. P.; Kemper, G.; Shank, R. J.; Wehlau, D. L.
12
1999
The transfer in modular invariant theory. Zbl 0942.13008
Shank, R. James; Wehlau, David L.
10
1999
On the depth of the invariants of the symmetric power representations of \(SL_2(\mathbb{F}_p)\). Zbl 0944.13004
Shank, R. James; Wehlau, David L.
5
1999
S. A. G. B. I. bases for rings of formal modular seminvariants. Zbl 0929.13001
Shank, R. James
16
1998
Bases for rings of coinvariants. Zbl 0877.20006
Campbell, H. E. A.; Hughes, I. P.; Shank, R. J.; Wehlau, D. L.
14
1996
Lannes’ \(T\) functor on summands of \(H^*(B(\mathbb{Z}/p)^ s)\). Zbl 0759.55014
Harris, John C.; Shank, R. James
3
1992
Steenrod algebra module maps from \(H^*(B({\mathbb{Z}}/p)^ n)\) to \(H^*(B({\mathbb{Z}}/p)^ s)\). Zbl 0722.55013
Harris, John C.; Hunter, Thomas J.; Shank, R. James
2
1991

Citations by Year