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Number of items: 6.

Article

Campbell, H.E.A. and Shank, R. James and Wehlau, D.L. (2013) Rings of invariants for modular representations of elementary abelian p-groups. Transformation Groups, 18 (1). pp. 1-22. ISSN 1083-4362 (online 1531-586X). (The full text of this publication is not available from this repository)

Campbell, H.E.A. and Shank, R. James and Wehlau, D.L. (2010) Vector invariants for the two dimensional modular representation of a cyclic group of prime order. Advances in Mathematics, 225 (2). pp. 1069-1094. ISSN 0001-8708. (Full text available)
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Campbell, H.E.A. and Hughes, I.P. and Kemper, G. and Shank, R. James and Wehlau, D.L. (2000) Depth of modular invariant rings. Transformation Groups, 5 (1). pp. 21-34. ISSN 1083-4362. (The full text of this publication is not available from this repository)

Campbell, H.E.A. and GeramitaI., A.V. and Hughes, I.P. and Wehlau, D.L. and Shank, R. James (1999) Non-Cohen-Macaulay Vector Invariants and a Noether Bound for a Gorenstein Ring of Invariants. Canadian Mathematical Bulletin-Bulletin Canadien De Mathematiques, 42 (2). pp. 155-161. ISSN 0008-4395. (Full text available)
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Book section

Shank, R. James and Wehlau, D.L. (2009) Decomposing symmetric powers of certain modular representations of cyclic groups. In: Campbell, H.E.A. and Helminck, A.G. and Kraft, H. and Wehlau, D., eds. Symmetry and Spaces: In Honor of Gerry Schwarz. Progress in Mathematics, 278 . Birkhauser, Berlin, pp. 169-196. ISBN 978-0-8176-4874-9 (Print) 978-0-8176-4875-6 (Online). (Full text available)
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Conference or workshop item

Shank, R. James (2004) Classical covariants and modular invariants. In: Campbell, H.E.A.E and Wehlau, D.L., eds. Invariant Theory in All Characteristics. American Mathematical Society pp. 241-250. ISBN 0821832441. (The full text of this publication is not available from this repository)

This list was generated on Sun Jun 15 14:52:32 2014 BST.