Semi-Direct Products Involving Sp2n or Spinn with Free Algebras of Symmetric Invariants

Author:

Panyushev Dmitri I.,Yakimova Oksana S.

Publisher

Springer International Publishing

Reference23 articles.

1. . “ ”, 2, c. 3–41. 1979 (Russian). Englich translation: O.M. Adamovich and E.O. Golovina. Simple linear Lie groups having a free algebra of invariants, Selecta Math. Sov., 3 (1984), 183–220.

2. . , , 6, 1 (1972), 51–62 (Russian). English translation: A.G. Elashvili. Canonical form and stationary subalgebras of points of general position for simple linear Lie groups, Funct. Anal. Appl., 6 (1972), 44–53.

3. F. Fauquant-Millet and P. Lamprou. Polynomiality for the Poisson centre of truncated maximal parabolic subalgebras, J. Lie Theory, 28 (2018), 1063–1094.

4. J.-i. Igusa. A classification of spinors up to dimension twelve. Amer. J. Math. 92 (1970), 997–1028.

5. A. Joseph. A preparation theorem for the prime spectrum of a semisimple Lie algebra, J. Algebra, 48 (1977), 241–289.

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