Coinvariants and the regular representation of a cyclic P-group
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s00209-012-1018-8.pdf
Reference18 articles.
1. Campbell H.E.A., Fodden B., Wehlau D.L.: Invariants of the diagonal C p -action on V 3. J. Algebra 303(2), 501–513 (2006)
2. Campbell H.E.A., Hughes I.P.: Vector invariants of U 2(F p): a proof of a conjecture of Richman. Adv. Math 126(1), 1–20 (1997)
3. Campbell H.E.A., Hughes I.P., Shank R.J., Wehlau D.L.: Bases for rings of coinvariants. Transform. Groups 1(4), 307–336 (1996)
4. Campbell H.E.A., Shank R.J., Wehlau D.L.: Vector invariants for the two-dimensional modular representation of a cyclic group of prime order. Adv. Math 225(2), 1069–1094 (1996)
5. Dickson, L.E.: On invariants and the theory of numbers. Dover Publications Inc., New York (1966, reprint)
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1. A note on the degree bounds of the invariant ring;AIMS Mathematics;2024
2. Rings of invariants for modular representations of the Klein four group;Transactions of the American Mathematical Society;2015-12-03
3. On The Top Degree of Coinvariants;International Mathematics Research Notices;2013-07-24
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