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Bulletin of the American Mathematical Society

The Bulletin publishes expository articles on contemporary mathematical research, written in a way that gives insight to mathematicians who may not be experts in the particular topic. The Bulletin also publishes reviews of selected books in mathematics and short articles in the Mathematical Perspectives section, both by invitation only.

ISSN 1088-9485 (online) ISSN 0273-0979 (print)

The 2020 MCQ for Bulletin of the American Mathematical Society is 0.84.

What is MCQ? The Mathematical Citation Quotient (MCQ) measures journal impact by looking at citations over a five-year period. Subscribers to MathSciNet may click through for more detailed information.

 

Finite linear groups whose ring of invariants is a complete intersection
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by Victor Kac and Kei-ichi Watanabe PDF
Bull. Amer. Math. Soc. 6 (1982), 221-223
References
  • Revêtements étales et groupe fondamental, Lecture Notes in Mathematics, Vol. 224, Springer-Verlag, Berlin-New York, 1971 (French). Séminaire de Géométrie Algébrique du Bois Marie 1960–1961 (SGA 1); Dirigé par Alexandre Grothendieck. Augmenté de deux exposés de M. Raynaud. MR 0354651
  • Alexander Grothendieck, Cohomologie locale des faisceaux cohérents et théorèmes de Lefschetz locaux et globaux $(SGA$ $2)$, North-Holland Publishing Co., Amsterdam; Masson & Cie, Editeur, Paris, 1968 (French). Augmenté d’un exposé par Michèle Raynaud; Séminaire de Géométrie Algébrique du Bois-Marie, 1962; Advanced Studies in Pure Mathematics, Vol. 2. MR 0476737
  • Claude Chevalley, Invariants of finite groups generated by reflections, Amer. J. Math. 77 (1955), 778–782. MR 72877, DOI 10.2307/2372597
  • 4. M. Goresky, Letter to the first author, June 1981.
  • G. C. Shephard and J. A. Todd, Finite unitary reflection groups, Canad. J. Math. 6 (1954), 274–304. MR 59914, DOI 10.4153/cjm-1954-028-3
  • Keiichi Watanabe, Invariant subrings which are complete intersections. I. Invariant subrings of finite abelian groups, Nagoya Math. J. 77 (1980), 89–98. MR 556310, DOI 10.1017/S0027763000018687
  • 7. K.-i. Watanabe and D. Rotillon, Invariant subrings of C[X, Y, Z] which are complete intersections (in preparation).
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Additional Information
  • Journal: Bull. Amer. Math. Soc. 6 (1982), 221-223
  • MSC (1980): Primary 14D25; Secondary 14L30
  • DOI: https://doi.org/10.1090/S0273-0979-1982-14989-8
  • MathSciNet review: 640951